GED 2002
Teachers' Handbook of Lesson Plans
Activity Title- Who Wants Pie?
| Area/Skill
– Math, LA Reading and Writing |
Cognitive
Skill Level – Comprehension, Analysis and Application |
Activity Title - Who Wants Pie?
Goal/Objective
To understand the basic concept of fractional parts.
Lesson Outline/Introduction
Fractions are often difficult for students to understand. For
many adult students, the addition, subtraction, multiplication,
and division of fractions is where their math ended.
Activity
Provide students with a pie (circle) cut into several pieces.
Use this manipulative to teach students fractional parts of a
whole and how to use the pieces to perform calculations. For example,
add 2/7 to 3/7. Students would cut the pie into seven pieces and
take out two pieces and three pieces to equal five of the seven
pieces. In order for a student to multiply 3/7 and 3/7, they would
take nine and place them together. Since the pie is in sevenths,
the student will notice that they have a whole pie, plus two out
of the seven for a second pie or 2/7. Therefore, the answer is
1 and 2/7. Work several different types of problems using the
same procedure.
Debriefing/Evaluation Activity
Have students create their own fraction problems and demonstrate
to the class how to solve problems using pie pieces.
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Materials, Texts, Realia, Handouts
- Cut out pie pieces
- Paper and pencil
- Sample fraction problems
Extension Activity
Have students identify different fractional equivalents using
pie pieces, such as 1 / 2 = 2 /4 = 3 / 6 = 4 / 8 , etc.
ESE Accommodations
Use real life examples, such as measuring, to reinforce the
use of fractions.
Allow the use of manipulative for solving fractional problems.
Have the different colored manipulative for students. For example,
blue is a pie that is cut in two pieces, whereas a pie cut in
seven could be red, etc.
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Real-Life Connection
Brainstorm different ways that students use fractions in their
everyday lives. Some examples could be cooking, baking, sewing,
carpentry work, lawn maintenance, etc.
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| Area/Skill
– Math, LA Reading and Writing |
Cognitive
Skill Level – Comprehension, Analysis and Application |
Activity Title - Who Wants Pie?
Introduction
Ask: Has anyone ever baked a pie or a cake then
had to cut it evenly into a certain number of pieces? How many
pieces can you cut a pie?
Main Activity
Say: Say: When you work with fractions, it's
like cutting that pie into seven different pieces, then each piece
is a part of the whole or 1/7. A fraction is part of the whole.
Today we are going to use pie charts that are cut into different size pieces. Some pie charts are cut in seven and some are cut in eight pieces, and etc. Using the different pies we are going to solve problems involving fractions.
Provide all students with a pie or circle cut into several pieces.
Use the pie to teach the fractional parts of a whole. Also explain
how to use the charts to calculate basic math functions. The first
example would be to add 2/7 and 3/7. Have the students cut the
pie into seven pieces and take two pieces and then three pieces
out of the pie. The student would then add the pieces to equal
five of the seven pieces. Another example is to multiply 3/7 and
3/7; the student would take nine pieces and place them together.
Because the pie was cut into sevenths, the students can see that
the pieces form one whole pie with two piece left to make a second
pie. The answer would be 1 and 2/7. Have the student work more
problems that are similar to the examples.
Closure/Conclusion
Say: As you can see, fraction problems are easy
to solve when you think about this concept. Now, it is your turn
to do some more problems. Write down a fraction problem for the
class to solve. Create pie chart to help you. When you are done,
share your equation with the class and show them how you used
the chart to solve the problem.
Debriefing/Evaluation Activity
Show students a chocolate bar that is divided into equal squares.
Discuss how the chocolate bar is equal to one whole or one. Brainstorm
all the different fractional parts of the candy bar. Write the
students' answers on the board. Make sure the students understand
different equivalencies.
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