- and are examples of fractions.
- In the complex fraction , the
is and the is
- What operations are involved in this expression?
- a. To evaluate , what operation should be
performed first?
b. To evaluate , what operation should
be performed first? - Translate the following to numbers and symbols.Yo u
do not have to find the answer.
Add to the difference of and. - Refer to the trapezoid shown below. Label the length
of the upper base inches, the length of the lower
base inches, and the height inches. - What division is represented by this complex
fraction? - Consider:
a. What is the LCD for the fractions in the
numerator of this complex fraction?
b. What is the LCD for the fractions in the
denominator of this complex fraction?
2
3
1
5
1
2
4
5
2
3
1
5
(^5 122 23)
(^3 12)
1
10
2
(^13)
2
15
7
8 ^1
1
3
1
42
2
7
8 ^1
1
321
1
42
5 a 6
1
3
ba
1
4
b
3
CONCEPTS
2
5
1
4
.
2
5
1
4
2
5
1
4
2
5
1
4
7
8
2
5
1
2
1
3
1
2
3
4
- Write the denominator of the following complex
fraction as an improper fraction. - When this complex fraction is simplified, will the
result be positive or negative?
Fill in the blanks to complete each solution.
13.
14.
Evaluate each expression.See Example 1.
1
5
1
9
a
3
2
b
1 3
6
9
8
a
2
3
b
3
1
4
8
27
a
3
2
b
3 2
4
2
5
a
1
2
b
2
GUIDED PRACTICE
1
1
1
2
1
3
1
8 3
1
8
1
8
3
4
1
8
12
7
12
12
7
12
1
6
7
12
1
7
12
1
2
1
3
7
12
1 1
2
NOTATION
2
3
3
4
1
8
3
16
5
3
4
3.7 Order of Operations and Complex Fractions 291