Respuesta :
First, calculate how many reams remain
remaining = 148 - 43
remaining = 105
There are 105 reams of paper remains
Second, change 105 reams into percentage
p = [tex] \dfrac{105}{148} \times 100 \%[/tex]
p = [tex] \left(\dfrac{105 \times 100}{148}\right) \%[/tex]
p = [tex]\left(\dfrac{10,500}{148}\right) \%[/tex]
p = 70.945945945...%
to the nearest tenth
p = 70.9%
The percentage of paper remains is approximately 70.9%
remaining = 148 - 43
remaining = 105
There are 105 reams of paper remains
Second, change 105 reams into percentage
p = [tex] \dfrac{105}{148} \times 100 \%[/tex]
p = [tex] \left(\dfrac{105 \times 100}{148}\right) \%[/tex]
p = [tex]\left(\dfrac{10,500}{148}\right) \%[/tex]
p = 70.945945945...%
to the nearest tenth
p = 70.9%
The percentage of paper remains is approximately 70.9%
This question is solved using the concept of percentage.
Doing this, we get that the percentage that remains 70.95%.
Percentage:
The percentage of a relative to b is given by:
[tex]P = \frac{100a}{b}[/tex]
43 of the 148 reams of paper purchased by a department are used
Thus 148 - 43 = 105 remain, out of 148, and the percentage is:
105*100%/148 = 70.95%
The percentage that remains is 70.95%.
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