Question
Amanda wants to purchase a new printer and is comparing printing speeds between two different printers. Printer A can print 576 pages in 48 minutes, and printer B can print 1,104 pages in the same amount of time. How many more pages per minute can printer B print than printer A?
A.
11
B.
23
C.
35
D.
12
A.
11
B.
23
C.
35
D.
12
Answers
GPT-4o mini
To determine how many more pages per minute printer B can print than printer A, we first need to calculate the printing speed of each printer in pages per minute.
**For Printer A:**
- Pages printed: 576 pages
- Time taken: 48 minutes
Printing speed of Printer A:
\[
\text{Speed of Printer A} = \frac{576 \text{ pages}}{48 \text{ minutes}} = 12 \text{ pages per minute}
\]
**For Printer B:**
- Pages printed: 1,104 pages
- Time taken: 48 minutes
Printing speed of Printer B:
\[
\text{Speed of Printer B} = \frac{1,104 \text{ pages}}{48 \text{ minutes}} = 23 \text{ pages per minute}
\]
Now, we can find the difference in printing speeds between Printer B and Printer A:
\[
\text{Difference} = \text{Speed of Printer B} - \text{Speed of Printer A} = 23 \text{ pages per minute} - 12 \text{ pages per minute} = 11 \text{ pages per minute}
\]
Thus, Printer B can print **11** more pages per minute than Printer A.
The answer is:
**A. 11**
**For Printer A:**
- Pages printed: 576 pages
- Time taken: 48 minutes
Printing speed of Printer A:
\[
\text{Speed of Printer A} = \frac{576 \text{ pages}}{48 \text{ minutes}} = 12 \text{ pages per minute}
\]
**For Printer B:**
- Pages printed: 1,104 pages
- Time taken: 48 minutes
Printing speed of Printer B:
\[
\text{Speed of Printer B} = \frac{1,104 \text{ pages}}{48 \text{ minutes}} = 23 \text{ pages per minute}
\]
Now, we can find the difference in printing speeds between Printer B and Printer A:
\[
\text{Difference} = \text{Speed of Printer B} - \text{Speed of Printer A} = 23 \text{ pages per minute} - 12 \text{ pages per minute} = 11 \text{ pages per minute}
\]
Thus, Printer B can print **11** more pages per minute than Printer A.
The answer is:
**A. 11**