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Question
bacteria the scientist found that bacteria a has a growth rate of 0.99% per minute, while bacteria b has a growth rate of 0.018% per second. determine which bacterium has a faster growth rate. explain bacteria a has a faster growth rate. bacteria a grows at a rate of 0.99 % per minute. bacteria b grows at a rate of 0.018 % per minute.
Step1: Convert B B's rate to per minute
There are 60 seconds in 1 minute. Multiply Bacteria B's per-second rate by 60:
$\text{Growth rate of B (per minute)} = 0.018\% \times 60 = 1.08\%$
Step2: Compare the two per-minute rates
Bacteria A's rate: $0.99\%$ per minute
Bacteria B's rate: $1.08\%$ per minute
Since $1.08\% > 0.99\%$, Bacteria B is faster.
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Bacteria B has a faster growth rate. When converting Bacteria B's 0.018% per second growth rate to a per-minute rate ($0.018\% \times 60 = 1.08\%$ per minute), it is greater than Bacteria A's 0.99% per minute growth rate.