Find equivalent fractions. • Write fractions in simplest form. • Test the

MTH 020 UH Day 7: Turn in homework, questions/comments,
Sections 2.5, 2.6
Questions/Comments:
Section 2.5
Overview:
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{10 - 15 min.}
Equivalent Fractions
Find equivalent fractions.
Write fractions in simplest form.
Test the equality of two fractions.
Read a US Ruler.
Let’s start this section by answering an important question: When are two fractions equal? Two
fractions are equal when they represent the same part of a whole!
Equivalent Fractions: Two fractions are equivalent if they are represent the same part of a
whole.
Ex. 1, pg. 201
Ex. 2, pg. 202
Now let’s look at the mathematics behind equivalent fractions. We use multiplication to find equivalent
fractions. Notice that both the numerator and the denominator were multiplied by the same factor.
Ex. 3, pg. 203
Ex. 4, pg. 204
Have student’s complete Practice your learning on pg. 213, #1.
Ex. 7, pg. 208
Ex. 8, pg. 209
Ex. 9, pg. 210
Have student’s complete Practice your learning on pg. 213, #2.
Ex. 5, pg. 205
Ex. 6, pg. 206
Homework #18, pg. 216
Have student’s complete Practice your learning on pg. 213, #3
Ex. 10, pg. 212.
Homework #22 - #26, pg. 216
Section 2.6
Multiplying and Simplifying Fractions
Overview:
 Multiply and simplify fractions.
 Simplify fractions which have addition and subtraction in the numerators or denominators.
 Compare fractions using the symbols <, >, and =.
Ex. 1, pg. 219
Ex. 3, pg. 221
Ex. 4, pg. 222
Homework problems: pg. 229, # 2, #8
Have student’s complete Practice your learning on pg. 227, #1 – #4.
Homework, #13 – #16, pg. 229 – 230
Have student’s complete Practice your learning on pg. 227, #5, #6.
Just like whole numbers, we can compare fractions using the following symbols:
 <
“is less than”
 >
“is greater than”
 =
“is equal to”
When comparing fractions we will look at two different methods, the first is using fraction bars.
Ex. 5, pg. 224
Ex. 6, pg. 224
Let’s look at another method for comparing fractions which involves using equivalent fractions. The idea
is if we can cleverly change each fraction to the same denominator, we’ll be able to compare the
numerators and easily see which fraction is larger.
Ex. 7, pg. 225
Ex. 8, pg. 226
Have student’s complete Practice your learning on pg. 228, #7 – #10.
Extra Examples from Homework: #21 – #24, pg. 230
Answer:
Answer: