Divide. Simplify each quotient, if possible.See Example 3.Divide. Simplify each quotient, if possible.See Example 4.Divide. Simplify each quotient, if possible.See Example 5.Divide. Simplify each quotient, if possible.See Example 6.Divide. Simplify each quotient, if possible.
- Divide by 46. Divide by
11
16
a9
16
b9
10
a3
25
b3
4
3
2
9
10
4
15
7
8
210
15
16
180
7
8
(14)
4
5
(6)
9
3
4
3
1
12
4
5
7
10
3
4
15
32
2
3
2
3
4
5
4
5
a15
16
ba5
8
a b7
4
ba21
8
b1
7
5
6
1
2
3
5
360
36
5
120
12
5
TRY IT YOURSELF
21
31
(7)
33
23
(11)
32
45
(8)
28
55
(7)
4
9
a16
27
b2
5
a4
35
b1
9
a1
27
b1
8
a1
32
b170
17
6
150
15
32
60
10
3
50
10
9
16
27
20
21
27
32
9
8
4
25
2
35
25
32
5
28
The following problems involve multiplication and division.
Perform each operation. Simplify the result, if possible.
- PATIO FURNITURE A production process applies
several layers of a clear plastic coat to outdoor
furniture to help protect it from the weather. If each
protective coat is -inch thick, how many
applications will be needed to build up inch of clear
finish? - MARATHONS Each lap around a stadium track
is mile. How many laps would a runner have to
complete to get a 26-mile workout? - COOKING A recipe calls for cup of flour, and the
only measuring container you have holds cup. How
many cups of flour would you need to add to follow
the recipe? - LASERS A technician uses a laser to slice thin
pieces of aluminum off the end of a rod that is -inch
long. How many -inch-wide slices can be cut from
this rod? (Assume that there is no waste in the
process.) - UNDERGROUND CABLES Refer to the
illustration and table on the next page.
a. How many days will it take to install underground
TV cable from the broadcasting station to the new
homes using route 1?
b. How long is route 2?
c. How many days will it take to install the cable
using route 2?
1
647
81
81
83
41
43
83
32APPLICATIONS
39
25
a13
10
b25
7
a30
21
b2
3
7
9
3
4
5
7
9
1
8
11
1
6
28
15
21
10
15
32
5
64
a16
35
ba25
48
a b11
21
ba14
33
b7
8
6
13
16
2
2
3
a3
2
b4
5
a3
2
b7
10
20
21
7
6
9
49
1
15
15
1
8
8
5
8
2
9
3
16
1
9
240 Chapter 3 Fractions and Mixed Numbers