6.3 Applications of Percent 543
The percent equation method:
is of
238 x 425 Translate.
This is the equation to solve.
To isolate xon the right side, divide both sides of the equation by
- Then remove the common factor of 425 from the numerator
and denominator.
Divide 238 by 425.
To write the decimal 0.56 as a percent, multiply it
by 100 by moving the decimal point two places to
the right, and then insert a % symbol.
The percent proportion method:
is of
This is the proportion to solve.
To solve the proportion, find the cross products. Then set them
equal.
To simplify the left side of the equation, do the multiplication:
238 100 23,800.
To isolate xon the right side, divide both sides
of the equation by 425. Then remove the
common factor of 425 from the numerator and
denominator.
Divide 23,800 by 425.
With either method, we see that there was a 56% decrease in Jared Fogle’s weight.
56 x
23,800
425
425
1
x
425
1
23,800 425 x
238 100 425 x
238
425
x
100
amount percent base
238 what percent 425?
56%x
056%x
0.56x
238
425
x 425
1
425
1
238 x 425
238 what percent 425?
0.56
(^425) 238.00
212 5
25 50
25 50
0
56
425 23,800
21 25
2 550
2 550
0
“All students, regardless of their personal characteristics, backgrounds, or physical
challenges, must have opportunities to study—and support to learn—mathematics.”
National Council of Teachers of Mathematics
The table below shows the number of students enrolled in Basic Mathematics
classes at two-year colleges.
THINK IT THROUGH Studying Mathematics
Year 1970 1975 1980 1985 1990 1995 2000 2005
Enrollment57,000 100,000 146,000 142,000 147,000 134,000 122,000 104,000
Source:2005 CBMS Survey of Undergraduate Programs
- Over what five-year span was there the greatest percent increase in
enrollment in Basic Mathematics classes? What was the percent increase? - Over what five-year span was there the greatest percent decrease in
enrollment in Basic Mathematics classes? What was the percent increase?