ACADEMIC PREPARATION

WEEK FOUR DAY ONE 

Lesson Title: Identifying Topic and Supporting Sentences and Main Idea in an Article 

Subject Matter: Reading/Writing Skills 

Lesson Length: One hour 

Instruction Type: Large and small group, individual 

Overview and Rationale: 

This unit is designed to help learners identify the main idea and supporting sentences in selected readings while exploring and forming their own opinions on affirmative action in the workplace. 

Learning Objectives / Skills: 

At the completion of this lesson, students will be able to identify the main idea, topic sentence, and supporting sentences of a paragraph and forms an opinion on a controversial subject. 

Skills:   Critical reading, discussion, paragraph analysis. 

Preparation for Lesson: 

Review the following Internet sites:           

Affirmative Action: Myth vs. Reality, written by American Association of University Women

http://www.civilrights.org/aa/mythreal.html 

Affirmative Action in Employment: It Works Well, It is Necessary, and It  Benefits America, written by Leadership Conference on Civil Rights Online Center http://www.civilrights.org/aa/employ.html 

Find paragraphs from a GED writing skills book that clearly shows the difference   between topic and supporting sentences and illustrate the use of information unrelated to the topic sentence in a poorly written paragraph.

Materials Needed:

Handouts: Copies of above-mentioned Internet sites or students should download the articles themselves prior to coming to class.

Selected GED writing skills texts, one for each student

Magic Markers or colored pencils

Introduction / Warm Up / Review:

Tell the students the following: They will be critically examining paragraphs in order to distinguish between topic sentences and supporting sentences and to identify the main idea of an essay or paragraph.  As a context for study, they will be reading paragraphs about affirmative action, a currently controversial topic about which there are conflicting opinions.  Through their examination of this topic, they will begin to form an opinion about affirmative action in preparation for writing an essay on this topic during the remainder of the week’s activities.

Give the students a brief explanation of the difference between a topic sentence and a supporting sentence in a well-written paragraph – previously covered in Week 2, Day 1.  (A topic sentence expresses the main idea of the paragraph, while the supporting sentences provide specific details related to the topic sentence.)  Explain to the students that when they edit paragraphs they have written, they should always check to see if their supporting sentences relate directly to the topic sentence of each paragraph.  Provide an example for the students from a GED Writing Skills book of a paragraph in which unrelated information is included in a poorly written paragraph.

Presentation of Lesson:

Have one or two student volunteers read the Overview and History of the article, “Affirmative Action in Employment: It Works Well, It is Necessary, and It Benefits America,” (5 paragraphs from pages 1 and 2) out loud for the class.  Break the students into small discussion groups and instruct them to engage in a discussion of affirmative action by answering the following questions: 

 “Should affirmative action policies and procedures be implemented in the workplace?  Are they good for workers?  Are they good for employers?”  (Remind the students that there are no right or wrong answers to these questions, since they will be speaking from their own opinion.)

Practice / Activity: 

Allow 10-15 minutes for the discussion. Afterward, one student from each group should summarize their group’s discussion for the larger group. 

Application / Transfer: 

Use the remainder of class time to have the students identify topic sentences and supporting sentences in the article, “Affirmative Action: Myth vs. Reality,” by underlining or highlighting topic sentences in one color, and supporting sentences in another color.  When they are finished, students should write one sentence that summarizes the main idea of the article in their own words. (Example:  There are many myths surrounding the topic of affirmative action.) 

Reflection by Teacher: 

Determine which students will need extra time to complete the exercise above, and instruct those students who did not finish to complete it in the academic segment of the Technology Strand.  

Planning for Next Lesson: 

Students will be generating ideas for the essay on Affirmative Action. Review today's lesson tomorrow so that ideas are refreshed for the writing exercise.  

Lesson Title: Perimeter and Circumference 

Subject Matter/Life Skill Area: Math 

Learning Level: 9th Grade 

Lesson Length: One hour 

Instruction Type: Teacher-led Instruction, Experiential, Individual Practice 

Overview and Rationale: 

This unit is designed to enable learners to use formulas to solve for the perimeter of a square, rectangle, and triangle as well as the circumference of a circle in preparation for the GED exam.  They will also examine the concept of pi and complete an experiential learning activity designed to illustrate how pi represents the unique relationship between the circumference of a circle and its diameter. 

Learning Objective / Skills:

At the completion of this lesson, students will be able to solve for the perimeter of squares, rectangles, and triangles, as well as the circumference of a circle using formulas. 

Skills: Analytical reasoning, using formulas. 

Equipment / Materials Needed: 

8-10 Round objects of varying circumference size for measurement.

Ball of string, twine, or yarn

Paper, magic markers, scissors

GED-level Math texts that include formulas page provided on GED math test.

Handout: Math Definitions 

Preparation for Lesson: 

Find round objects of varying circumference for class use. (8-10)

Xerox handout, Math Definitions      

Locate GED math texts that contain perimeter and circumference word problems  

Introduction / Warm Up / Review:   

Pass out GED math texts and direct students to the formulas page (usually inside the front or back cover.)  Tell the students that they will be learning how  to compute the perimeter of squares, triangles, and rectangles, as well as the  circumference of a circle using the formulas found under the section Perimeter on the formulas page.  

Ask the students if they remember the definition of the word, “perimeter.” Pass out the handout, “Math Definitions” and review the definitions on it.  

Presentation of Lesson: 

Direct their attention to the symbol for pi in the formula for circumference of a circle.  Tell them that pi is the ratio that shows the unique relationship between the circumference of a circle and its diameter. Write that ratio on the blackboard: 22/7. Ask them to divide the denominator (7) into the numerator (22) and ask them to share their answers with the group. (3.14) Tell them that pi may be expressed either as the ratio 22/7 or as a decimal fraction (3.14.) They may even encounter a problem in the GED math text in which it is suggested which form of pi they should use to solve the problem. 

Practice / Activity: 

Tell the learners they will be participating in an exercise that will illustrate for them the relationship of a circle’s circumference to its diameter, or pi. Instruct them to choose 3 round items provided for them.  Have them cut 2 pieces of the string (twine or yarn):  one should be the length of the circular item’s diameter and one should be the length of the circular item’s circumference.  

Next, have them lay the two pieces of string out straight, one above the other. Have them estimate what fraction of the circumference the diameter is for each item they have chosen.  (Each time they should estimate about 1/3.)  (Example: The diameter of a small paper plate is 6” and the circumference of the same plate is a little greater than 18”; therefore, the diameter is approximately 1/3 of the circumference, or the circumference is approximately 3 times larger than the diameter.) When they have finished the exercise, have them share their findings with the class.  Reinforce the idea that the circumference of a circle is approximately 3 times larger than its diameter, or pi (3.14).  

Application Transfer:  

Using the formulas, show the learners how to find the circumference of a circle, the perimeter of a square, the perimeter of a rectangle, and the perimeter of a triangle. (Using the blackboard or Overhead Projector.) 

Have the learners complete selected exercises from a GED math text in which they solve for the circumference of a circle and the perimeters of squares, rectangles, and triangles using the formulas on the formulas page. 

Ask the learners to recall a time when they needed to find the perimeter of an object and share it with the rest of the class.   

Reflection by Teacher: 

Take note of which students had difficulty using the formulas to solve for perimeter.  Recommend that they follow up with additional practice in solving for perimeter in the academic segment of the Technology strand. 

Planning for Next Lesson: 

Be ready to explain the difference between perimeters (today's lesson) and areas (tomorrow's lesson). Students will most likely need additional practice. Homework may be assigned from an appropriate text.                 

HANDOUT

Math Definitions

Formula -        an algebraic equation used to solve math problems.  A formula is always true in certain problem situations.

(Example:  c=nr is the formula for finding the total cost of purchasing several items that all cost the same unit price. If apples cost 20 cents (unit cost or rate, r) and you purchase 9 apples (n, or number of items), then you simply multiply the two numbers (nr) to find the total cost or amount spent.(c) .20x 9 = 1.80.

Perimeter -     The total distance around the outside edge of an object.  (For example, if you were to measure all four sides of a stamp and add them altogether, you would be finding the perimeter of the stamp.) 

Circumference -   The total distance around the outside edge of a circle.   

Diameter -             The distance across the center of a circle, measuring from one side to the other.

Radius -          The distance from the center of the circle to the edge of the circle.  (The radius is 1/2 of the diameter.)

Pi -                  A ratio that represents the relationship of a circle’s circumference to its diameter. (22/7 or 3.14)  ( Note:  Pi can be used to calculate the circumference and area of a circle as well as the volume of a cylinder.)   


ACADEMIC PREPARATION

WEEK FOUR DAY TWO

Lesson Title: Finding the Area Using a Formula 

Subject Matter/Life Skill Area: Math

Learning Level:  9th grade 

Lesson Length: One hour 

Instruction Type: Teacher-led, individual 

Overview and Rationale:   

This unit is designed to enable learners to use formulas to solve for the area of squares, rectangles, triangles, parallelograms, and circles in preparation for the GED exam. 

Learning Objective / Skills: 

Upon completion of the unit the learner will solve for the area of squares, rectangles, triangles, and circles using formulas. 

Skills:  Problem-solving, using formulas. 

Materials / Equipment Needed: 

GED math texts containing area problems.

Handout: Definitions for Area Problems 

Preparation for Lesson: 

Locate Math GED text containing area problems and formulas page.

Review formulas for computing area.

Xerox copies of handout, Definitions for Area Problems. 

Introduction / Warm Up / Review: 

Pass out GED math texts and direct students to the formulas page (usually inside the front or back cover.)  Tell the students that they will be learning how to compute the areas of squares, rectangles, triangles, parallelograms and circles using the formulas found under the section,  Area, on the formulas page.  Inform learners that this page will be provided for them when they take the GED exam. 

Remind the learners that in the previous unit they were solving for perimeter, the distance around the outside edge of a plane. (A flat or level surface.)  Their answers were expressed as linear units of measurement.  In area problems their answers will be expressed as squared units of measurement.  (Draw a diagram on the board to illustrate this, showing squared units inside a rectangle or square.) 

Presentation of Lesson: 

Pass out copies of the handout, Definitions for Area Problems. Review the handout with the students, drawing diagrams on the board as needed to illustrate the concepts.  Encourage students to ask questions as you review the definitions. Work sample problems from the GED math text on the blackboard using the formulas. As you work problems, pause to allow students to 'walk' you through the process. 

Practice / Activity: 

Assign area problems from GED math text for students to complete for the remainder of class time. Provide answers when students have finished. Go over the problems in class. Students can volunteer to work a problem on the board. 

Application/Transfer: 

Ask students to share with the group the ways in which they may have needed to find the area of a given figure in their homes or in their jobs. 

Examples: 

ª      Buying grass seed for the yard

ª      Putting in carpet

ª      Putting up a fence

ª      Installing a telephone cable around the building 

Reflection by Teacher: 

Students need to be ready to access the formulas on the GED test. Do they know where they are located and which formula they will use for a given problem? 

Planning for Next Lesson: 

Review the formulas throughout the week and make sure that students know how to access them for solving geometry problems. Ensure that they know which formula is used in a given problem.

HANDOUT

Definitions for Area Problems

Exponent – used in formulas for area and volume; tells you how many times to write the base for multiplication. (Example:  3 squared (2) = 9; 3 is the base number and 2 is the exponent, or power.)

Parallelogram –  four-sided figure in which the opposite sides are parallel and equal to each other. 

Parallel – Two lines are parallel if they are equal distance apart and do not intersect. 

Base – the longer side of a parallelogram. 

Height – a line that is perpendicular to the bases of a parallelogram or the base of a triangle. 

Perpendicular – a line that is perpendicular to the base forms a 90 degree angle with it. 

Pi – ratio that represents the relationship of a circle’s circumference to its diameter.  (22/7 or 3/14) 

Radius – The distance from the center of a circle to the edge of the circle. 

Unit of Measurement – inches, feet, yards, miles, kilometers, etc. 

Hint:  Remember that answers to area problems will always be expressed in square units of measurement.  Example:  25 square feet or 25 feet squared. 


ACADEMIC PREPARATION

WEEK FOUR DAY TWO

Lesson Title:  Writing an Affirmative Action Essay

Subject Matter:  Writing

Learning Level:  9th grade 

Lesson Length: One hour 

Instruction Type: Teacher-led and Individual 

Overview and Rationale:   

This unit is designed to provide learners with practice in brainstorming, organizing, and writing an essay in preparation for the GED exam. 

Leaning Objective / Skills: 

At the completion of this lesson, students will be able to brainstorm, cluster or organize information, and write five paragraphs (introduction, 3 body paragraphs, and conclusion) in an essay on affirmative action. 

Skills: Clustering and writing, creative thinking, knowing how to learn 

Materials  / Equipment Needed: 

Easing Into Essays texts (New Readers Press) for each student (If not available, choose a similar text that teaches the five-paragraph GED essay

Handout: Affirmative Action Essay  

Preparation for Lesson: 

Review pp. 22-26 of Easing Into Essays, New Readers Press or other text that provides a brief review of clustering or outlining techniques for essay writing as well as a sample of the GED essay.           

Make copies of handout, “Affirmative Action Essay.” 

Introduction / Warm Up / Review:

Tell the learners that after reading the affirmative action articles the previous day and examining them for topic sentences and main ideas, they should have begun to form some opinions of their own on affirmative action.  In this class they will have the opportunity to express their own opinions by writing at least three well-written paragraphs that will form the body of an essay. 

In addition they will write introductory and concluding paragraphs for their essay.  Emphasize that writing from their own opinion is the kind of writing they will be doing for the GED essay.

Presentation of Lesson:

Remind the learners that in the previous week they had the opportunity to review several ways of organizing an essay: clustering, webbing, and outlining.  Now they will briefly examine a sample essay that has been organized using the clustering method in order to review the essay-writing process from start to finish. 

Hand out the texts, Easing Into Essays (New Readers Press) or other appropriate text that provides a sample essay, and review the sample essay on pages 22-26.  Answer any questions the students may have.

Practice / Activity: 

Ask students what their opinions are on Affirmative Action. Facilitate an informal debate on the pros and cons of Affirmative Action. As students bring up salient points, write them on the board. Do not take one side or another, but allow students to voice their opinion. Allow about five-ten minutes for the debate. Let students know that they can now express their opinions in written form. 

Tell the students they will have approximately 45 minutes to write an essay on affirmative action.  Hand out the Xeroxed copies of Affirmative Action Essay as an aide in helping students organize their essays. Read the handout together and answer any questions with regard to it. 

Begin the writing time. 

Application / Transfer:

At the end of forty-five minutes, have students stop their essay. Find out how many were able to complete the essay in the allotted time. Ensure that students know that forty-five minutes is the time allowed during the GED test. Ask for volunteers to share their essay by reading aloud.

Reflection by Teacher:

Were most of the students able to finish their essays in the remainder of the class time?  If not, instruct those students who did not finish to use the 30 minute academic time slot in technology to finish writing their essays in rough draft form.  Let them know that they will be editing their essays in academic the following day, so they will have the opportunity to refine it then, but they should come to class the following day with the introduction, the three body paragraphs, and the conclusion written in rough draft form.           

Planning for Next Lesson:

Students will work with this essay throughout the week. Ensure that they have a copy of their essay for the rest of the week. Students will have the opportunity to edit the essay and will typing the essay in Technology. Students will also learn how to copy and paste while using the essay.

NOTE: Week Three Day Three has a fieldtrip scheduled. No lesson included.

HANDOUT 

Affirmative Action Essay 

You will have approximately 45 minutes to write your essay.  You may use the outline below to help you organize our ideas, or use a clustering method. 

Affirmative action policies in the workplace are currently a topic of repeated

debate. Some individuals believe affirmative action policies are good for

workers  Others believe that affirmative action policies are a form of reverse

discrimination. What is your opinion?  State your opinion on affirmative action

in a thesis statement, either for, or against.

 

Thesis statement:

              

a.  Write three reasons or statements that support your opinion. (These will each form the basis for a paragraph supporting your thesis statement.) 

                        1.)

 

                        2.)

                        

                        3.)

 

Write each of your reasons as a complete, topic sentence. 

 

b.  Continue to brainstorm and add ideas to each paragraph that support the topic sentence.

 

c.  Write your introductory and concluding paragraphs.           


ACADEMIC PREPARATION

WEEK FOUR DAY FOUR  

Lesson Title: Solving for Volume Using Formulas 

Subject Matter/Life Skill Area: Math 

Learning Level/ Prerequisite skills:  9th grade Math Level 

Lesson Length: One hour 

Instruction Type: Experiential - individual and pairs. 

Overview and Rationale:  

This unit is designed to teach students how to find the volume of a cube, rectangular solid, and cylinder using a formula in preparation for the GED exam.  In addition, students will practice using a ruler to measure the dimensions of the solids. 

Learning Objective / Skills: 

At the completion of this lesson, students will be able to identify three-dimensional figures as cubes, rectangular solids, or cylinders, accurately measure and round their dimensions using a ruler, and find their volumes using a formula.                    

Skills:  Measurement, rounding, problem-solving, material and resources 

Materials/Equipment Needed: 

Piece of notebook paper, piece of squared paper, piece of circular paper

Small Juice Cans, shoeboxes or cereal boxes, small cubes (One of each for each student or enough that students can share them.)

Rulers

Text showing the increments on a ruler

Overhead projector

Introduction / Warm-up/ Review:

Tell the learners they will need to be able to find the volume of various three-dimensional objects in order to be fully prepared to pass the GED math exam.  In this lesson, they will also review a practical skill: measurement with a ruler.  Finally, they will pair up with another individual from the class and solve a problem that will show them that knowing how to solve for volume can have a practical application in their lives.

Using an overhead, Xeroxed handout, or text showing the increments on a ruler, review applicable rule for rounding to the nearest inch using a ruler.  Have the students use their rulers to measure one item in the room and round it to the nearest inch.

Hold up a piece of notebook paper and ask the learners how many dimensions it has.  (Two-length and width)  Hold up the square piece of paper and note that the square’s length and width are the same.  Hold up the circular piece and ask the students to name some of its dimensions (Students may mention radius, diameter, circumference or even pi: the relationship of the circumference to the diameter.)  Put the formulas for the areas of a rectangle, square and circle on the board, and note that area is found by multiplying two dimensions. (l x w of rectangle, s x s of square, pi x r squared of a circle.)

Presentation of Lesson:      

Hold up the shoebox and ask how many dimensions it has.  (Length, width, height.) Identify it as a rectangular solid.  Hold up the cube and ask them how many dimensions it has. (side, side, side or height) Stress that all sides are equal in a cube.  Hold up the cylinder and ask the students to compare it to the circle you held up earlier.  Ask them to tell you what dimension the cylinder has that the circle doesn’t (height).  Ask them to identify other examples of rectangular solids, cubes, and cylinders.

Put the formulas for volume of a rectangular solid, cube, and cylinder on the board.  Compare these formulas to the ones for area and note that volume is found by multiplying three dimensions instead of just two, as one does for area.

Have each student select one rectangular solid, one cube, and one cylinder and place them on the table, base down, in front of them.  (The cylinder should be placed circle side down.)  Show them that they can find the volume of each solid by finding the area of its base and multiplying by the third dimension, its height.)  Do a sample problem on the board for each, using the formulas. Stress that their answers must be expressed as cubic units of measurement (cubic inches, cubic feet, etc.)

Practice / Activity:

Have the students measure the dimensions they will need to know to solve for the volume of the three items they selected (one rectangular solid, one cube, and one cylinder) rounding their answers to the nearest inch. Using the formulas for volume, have them solve for the volume of each item they selected.  Have students compare their answers with other students who have selected items of the same size and shape. Give help individually as needed.

Now ask the students to place either the cube or the cylinder inside the rectangular solid.  Ask them to tell you how many cubic inches of sand it would take to fill the rectangular solid (without first removing the item they have placed inside it.) Answer:  Students should subtract the volume of the item they placed inside the rectangular solid, from the volume of the rectangular solid.

Application / Transfer:

Group students in pairs and have them solve the following practical problems, using the formulas for volume. 

Your friend just built you a raised garden bed using gardening timbers.  Its dimensions are 4 feet by 8 feet by 2 feet.  How much soil will you need to buy to fill it?

You want to mail a precious family heirloom, a 100-yr. old crystal vase, to your niece as a wedding gift. (She’s your favorite niece.)  You find that it slides perfectly inside a Quaker Oatmeal container that is shaped like a cylinder.  You decide to place the cylinder inside a sturdy cardboard box and surround the cylinder with foam packing pellets.  You’re wondering how many cubic inches of packing pellets you will need to fill in around the cylindrical container so that it isn’t rolling around in the box.  The Quaker Oatmeal container is 10 inches high and has a diameter of 6 inches.  The cardboard box is 15 inches by 10 inches by 1 foot.

How many cubic inches of packing pellets will you need?  (Round all answers to the nearest inch)

Bonus question: Is your answer more or less than one cubic foot? 

When the students have finished, ask them to share their answers to problem #1. (64 cubic feet of soil.) (This is a fairly simple problem so answers probably will not vary, but make sure their answers are expressed in cubic feet.)  

Ask them to share their answers to problem #2.  (Answers may vary as some students may not have converted feet to inches before multiplying the dimensions of the cardboard box.)  Use this opportunity to stress to the students to watch out for problems that have mixed units of dimensions.  For instance, to find the area of a rectangle that is 6 inches by 2 feet, one must either convert the 6 inches to 1/2 foot or convert the 2 feet to 24 inches before multiplying the length times the width.

Solve problem #2 on the board, stressing that it is a 2-step problem.

Volume of cylinder = 3.14 x 9 (3 squared) x 10 = 282.60 cubic inches rounded to 283.

Volume of box = 15 in. x 10 in. x 12 in. =  1800 cubic inches

Volume of box minus volume of cylinder = 1800 - 283 = 1517 cubic inches of packing

pellets.  (This is slightly less than 1 cubic foot: 12 x 12 x 12 = 1728 cu. inches.)

Reflection by Teacher:

Students should be able to conceptualize what volume is and how to determine volume. Were students able to transfer the concepts of volume to a math problem?

Planning for Next Lesson:

Make sure that students are aware that volume formulas are listed on the formulas page during the GED exam. Make sure that they can apply a formula to the correct problem. Tomorrow's lesson will review the Geometry concepts learned this week. Ensure that students follow up with geometry concepts by accessing GED software during the technology strand.  

Lesson Title: Editing an Essay

Subject Matter/Life Skills Area: Writing

Learning Level: 9th grade

Lesson Length: One hour

Instruction Type: Individual and group 

Overview and Rationale:

This unit is designed to help learners critically read and edit their own writing while following a written list of directions for editing. 

Learning Objective /Skills:

At the completion of the lesson, students will be able to systematically edit a piece of writing.

Skills: Critical reading, editing, following directions         

Materials / Equipment Needed:

Handout: Editing Your Essay

Colored pencils or magic markers

How to Prepare:

Xerox handouts

Introduction / Warm Up / Review:

Tell the learners they will spend the next 45 minutes systematically editing their essays for grammar, usage, and punctuation.  In the remaining 15 minutes they will break into groups of two and read their partner’s essay, making suggestions for improvement.  Learners will have an opportunity to make further editing changes in the computer technology segment.

Hand out the Xeroxed copies of handout Editing Your Essay as a guideline for helping students detect errors in grammar, usage, and punctuation. Read it together with the students and answer any questions they may have regarding it.

Practice / Activity:

Have students work individually and edit their essays.  Instruct them to check off each item on the editing handout as they complete it.

Application / Transfer:

Have students break into pairs the last 15 minutes of class and read their partner’s paper. They should then make any suggestions for improvement.

Reflection by Teacher:

Were the students able to effectively edit their own essays?  Were there specifically any points of grammar, punctuation, or usage covered in the handout that the students were unable to transfer to their own writing by correctly editing those mistakes? If so, then assign appropriate exercises for review in the academic segment of the technology strand.

Planning for Next Lesson:

Review (for students) the essay format and strategies for writing the GED essay during tomorrow's instruction.
Allow students a few minutes during this time to discuss those strategies with each other.

HANDOUT

Editing Your Essay

1.  Check for subject/verb agreement:

     a.  Underline the subject of each sentence in your essay.  Circle the verb or verbs that

          correspond to each subject you have underlined. (You may want to use colored

          pencils and alternate each sentence using a different color so that you can clearly

          see which subject goes with which verb.)

     b.  Identify each subject as singular or plural by placing an S for singular or a P for

          plural over each subject.

     c.  Check each verb you circled to see if it agrees in number with the subject it

          corresponds to.  (Hint:  Third person singular subjects must have a singular verb

           with an s on the end of it. Example.  John likes pizza.)

     d.  Does every sentence express a complete thought?

2.  Are there any compound subjects in your essay that form a series? Hint:  A series must

      contain 3 or more items and should be separated by commas.(Example: Mary, James,

      and Susan went to the movies.)

3.  Are there any verbs in a series?  (Example:  Mary baked a cake, put candles on it, and

      sang “Happy Birthday” to her father.) If so, did you separate the verbs phrases with

      commas?

      Can you improve the sentence by making the verbs parallel?   (Example:

      Her goals were to study hard, to get her GED, and obtaining a good job. (not parallel)

      Her goals were to study hard, to get her GED, and to obtain a good job. (parallel)       

4.  Did you begin any of your sentences with a word that begins a dependent clause?

     Hint:  The following words begin dependent clauses:

            after                 even though              until

            although          if                                  when

            as                     since                             whenever

            because          though                          where

            before              unless                           wherever

      If yes, did you put a comma after the dependent clause?

      (Example:  After Tom set the table, he lit the candles.)

5.  Did you write any compound sentences in your essay?  Hint:  a compound sentence is

     two complete sentences connected by a conjunction, such as and, but, or.

     (Example:  John raked the leaves, and Mary put them in plastic bags.)

     If you wrote any compound sentences, did you put a comma before the conjunction?

6.  Reread your essay and write an n above each noun you find. (Person, place, or thing)

     Check to see if any of the nouns you wrote are proper nouns.  Did you capitalize the

     proper nouns? (Example:  car-common noun, Volvo - proper noun.) 

     Are there any possessive nouns in your essay?  (Example:  Jane’s cat is sick.)

     Check to see if the apostrophe is correctly placed in any possessive nouns you used.

     Rules:  If a noun is singular, add an apostrophe and an S to make it possessive- ‘s.

                  example:   The dog’s fur is wet.

                 If a noun is plural and ends in S, put the apostrophe after the S. - s’

                  example:  The boys’ locker room is at the end of the hall.

                 If a noun is plural and does not end in S, add an apostrophe and an S. - ‘s

                  example:  The children’s playground is empty.


ACADEMIC PREPARATION

WEEK FOUR DAY FIVE

Lesson Title: Review of Perimeter, Area, and Volume

Subject Matter/Life Skill Area: Math

Learning Level/Prerequisite skills: 9th grade

Lesson Length: One hour

Instruction Type: Small groups or pairs, experiential

Overview and Rationale:

This unit is designed to provide practice in solving perimeter, area, and volume word problems.  Students will work in pairs or small groups as they compete with other groups in a math game designed to help them develop problem-solving, decision-making, negotiation, and teamwork skills while reinforcing previously acquired math skills: using formulas to solve for perimeter, area, and volume.

Learning Objective / Skills: 

At the completion of this lesson, students will be able to reinforce their problem-solving math skills in the areas of perimeter, area, and volume while practicing teamwork skills. 

Skills: Problem-solving, participates as a team member, understands systems

Materials / Equipment Needed:

3 1/2” x 5” note cards (Enough so that each group gets 4 or 5 cards.)

GED Math text containing perimeter, area, and volume word problems

How to Prepare: 

Write one math problem on each note card and assign a point value for each problem.  Problems should vary in level of difficulty and the more difficult problems should be assigned a higher point value.

Introduction / Warm-up / Review:

Tell the learners that they will be practicing math skills acquired during the earlier part of the week: using formulas to solve for perimeter, area, and volume.  They will pair up with another individual from the class and work as a team to solve word problems in a “math game.” 

The teams will compete for and gain points as they successfully complete each problem.  The goal of each team will be to acquire the most points as they develop a strategy to “win the game.”  Tell the learners that they will not only be reinforcing their math skills, but they will also be practicing skills that are much in demand in the workplace: problem-solving, decision-making, negotiating, and teamwork.

The instructor may wish to briefly review the formulas for perimeter, area, and volume found on the inside cover of most GED math texts.  Students may use the formulas page in solving the problems.

Presentation of Lesson:

Divide the students into pairs, and explain the following “rules of the game.”

The instructor will deal 4 or 5 cards (depending on how much time is available) to each team.  Tell the teams they will have approximately five minutes to read over the problems they have been dealt.  During that time, the team members will have to decide how many of the cards they want to keep and how many they want to discard.  For each card they discard in the middle of the table, they must take another card that another team has discarded.  They must negotiate with their partner in making these decisions.

Explain to the team members that each card will have a different point value; the more difficult the problem, the more points it is worth.  Since team members will only acquire points if they can successfully solve a problem, they must strategize with their partner whether it is wise to discard a high value card that they cannot solve in the hope of picking up an easier problem of lesser point value or whether it is better to hold onto it, since another team may pick it up and might be able to solve it.

Practice / Activity:

After five minutes of “strategy time” in which team members decide which cards they want to discard and which ones they want to keep, teams will have 2 minutes to throw unwanted cards face down into the middle of the table and pick up one card for each one they discard.  As long as it is within the two minute time period for exchange, teams may even discard a card they have picked up from the middle of the table just as long as they pick up another one in its place; however, teams should not divulge the contents of the card to another team before discarding it.

When the exchange period is over, allow teams 20-25 minutes to solve the problems on the cards they ended up with. 

At the end of the problem-solving time, provide correct answers and have each team tally up their points.

If time permits, solve some of the “unsolvable” problems on the board, or have the winning team solve their problems on the blackboard for the group. 

Application / Transfer:

Ask the teams to reflect and share with the group how their team developed a strategy for winning the game.  Ask them why their strategy was successful, or unsuccessful.  Is there something they would do differently if they were to play this game again?  What was more difficult for them: developing a “winning strategy” (deciding which cards to keep and which ones to discard) or “problem-solving” (successfully working the math word problems)?  How could they improve their team’s performance next time?

If time permits, ask them to name specific professions in which some of the word problems they solved would be relevant. Example:  Area of rectangle-landscape architect, volume of rectangular solid-dump-truck operator, etc.

Reflection by Teacher:

Were they able to access the formulas necessary for solving the problems? Were students able to solve the math problems?

Planning for Next Lesson: 

Next week's instruction in math will continue to cover Geometry topics. Review the lessons.

Title:  Interpreting Charts, Graphs, and Cartoons 

Subject Matter/Life Skill Area: Reading 

Learning Level: 9th grade 

Lesson Length: One hour 

Instruction Type: Group Discussion 

Overview and Rationale: 

This unit explores the reading and interpretation of charts, graphs, and cartoons in order to help students read critically. 

Learning Objective / Skills: 

At the completion of this lesson, students will be able to critically read and interpret charts, line graphs, bar graphs, and cartoons. 

Skills: Critical reading, analytical reasoning, communication, teamwork 

Materials / Equipment Needed: 

Southwestern’s GED Mathematics textbook, one for each student

Handouts: Group One Activity, Group Two Activity, Group Three Activity

Flip chart and magic markers

Blackboard

Xerox machine

Rulers

How to Prepare: 

Review the graphs and cartoon on pages C4, C5, and C15 from Southwestern’s GED Mathematics and group activity assignments.

Make copies of group discussion activities 1,2,3  (one for each group).

Introduction / Warm Up / Review: 

Explain to the learners that the writing they will encounter in the workplace may not always be well-written or presented in an easy-to-read format: they may even need to be able to interpret information presented in a chart or graph.  This unit, therefore, is designed to help them develop their critical reading skills. 

Tell the learners they will be working in small groups interpreting charts, graphs, or cartoons in order to help them develop their critical reading skills. When they have completed the assigned activities in their small groups, two people from each group will take responsibility for reporting their findings and conclusions back to the larger group. 

Practice / Activity: 

Break the students into three groups.  Hand out one group activity to each group. Ask them to complete the assignments as a group, designate two people from each group to report back to the larger group, and prepare a short presentation of their findings and conclusions.  Allow 30-45 minutes for completion of group activity. 

Application / Transfer: 

Allow designated spokespersons from each group 5-10 minutes each to present their findings to the larger group. 

Reflection by Teacher: 

Were students able to adequately interpret the graphs and cartoons?  

Planning for Next Lesson: 

Students will continue to read for understanding and interpretation in next week's lesson in reading. If time, cut out some cartoons and graphs from the Sunday paper for a quick review next week.

HANDOUT ONE 

Group I - Activity 

  1. Read the lyrics to the song “Solidarity Forever” on page C4 as a group. What is the main idea of the song?  Discuss the main idea.  You may want to consider the following questions as a basis for your discussion:
    1. What is a union? 
    2. What do you already know about unions? 
    3. Does anyone in the group know anyone who belongs to a union?  Describe this person’s job.  What does this person say about the union they belong to? 
    4. How does membership in a union benefit an individual?
  1. Discuss the data presented in the bar graph comparing weekly pay of union and

      non-union members in various occupations found on page C4. Discuss the

      following questions:     

    1. What can you conclude from the data provided in the bar graph?

Write a statement that expresses the main idea expressed in the graph.

Have one person in the group record your conclusion. 

  1. Using materials provided for you (flip chart paper, blackboard, Xerox machine,

      magic markers, etc., or any other method you deem appropriate ) prepare a 10-

minute presentation of your discussion and findings for the larger group. Try to

make your presentation look as professional as you can, as though you were a

member of a committee and were reporting back your findings in a business

meeting.  

  1. Designate 2 members of your group to make the presentation.

 

HANDOUT TWO 

Group 2 – Activity

1.      As a group, read and discuss the data found in the line graph on page C4, entitled “Part-Time Work Force.”  You may wish to consider the following discussion questions: 

a.      What are the benefits to employers of hiring part-time workers?  Are there any negative aspects to hiring part-time employees for the employer? 

b.      What are the benefits to employees of part-time work?  What are the negative aspects of working only part-time?  

c.       Are there any groups of people that benefit from part-time work more than other groups? 

  1. What conclusion(s) can you draw from the data presented in the graph?  Write a statement that expresses the main idea expressed in the graph. Have one person in the group record your conclusion(s).

3.  Read the Doonesbury cartoon “Working for a Living” found on page C5 as a

group.  Discuss the meaning of the cartoon. 

a.       What is the cartoon’s author, G. B. Trudeau, trying to say about part-time

      workers?  ….about employer’s attitudes about part-time workers?  Have one

      person from the group record your answers. 

  1. Using materials provided for you in class (blackboard, flip chart paper, magic

      markers, Xerox machine, or any other method you deem appropriate) prepare a

      10-minute presentation of your findings for the larger group.  Make your

      presentation as professional as possible, as though you were a member of a

      committee and were presenting your findings to a business meeting. 

  1. Designate two members of your group to report your findings to the larger group.


HANDOUT THREE

Group 3 – Activity 

  1. As a group examine the data provided in the chart “Pursuing a Dream” on page

      C15.  What conclusions can you draw from the information provided?  Write at

      least 3 statements that you could logically conclude from the information

      provided in the graph.   Have one person in the group record your findings. 

2.  As a group examine the data found in the bar graph “Average Life Expectancy” on

     page C15.  Write one or two statements that expresses the main idea of the graph

           or are supported by the data in the graph. Have one group member record your

           statement. 

      3.   Using the data from both the chart and the graph, discuss the following questions: 

    1. Do you think there is a connection between income and life expectancy among different racial and ethnic groups?  Find specific data to support your answer.  If yes, write a statement stating what the connection is and why you think it may exist.
    1. Do you think there is a connection between life expectancy and education?

If yes, write a statement about what the connection is and why you think it may exist. 

    1. What other factors do you think could affect average life expectancy?  List them.
  1. Using materials provided for you (blackboard, flip chart paper, magic marker,

      Xerox machine, etc.) prepare a 10-minute presentation for the larger group of

      your findings.  Make your presentation as professional as possible, as though you

      were a member of a committee and were presenting your findings at a business

      meeting. 

  1. Designate two members of your group to make a 10-minute presentation of your

      findings to the larger group.

 

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