In a field of wildflowers, the number of flowers is decaying exponentially. One year there are 1,200 flowers, and the next year there are 900 flowers.
The percent of decrease is _ and the decay factor is _.
33% .75
20% .67
30% 1.25
25% .70

If we subtract 900 from 1,200, we get 300. If we take 300 and multiply it by 4, we get 1,200. meaning that 300 is going to be 25% so since 300 is taken away, the decrease is 25%. Im not so sure about the decay factor but since 25% .70 is our only answer with a 25% decrease, our answer is going to be D.

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balyanitorrescamacho balyanitorrescamacho · Answer 2 · 2020-11-19T20:49:23+01:00

balyanitorrescamacho balyanitorrescamacho

19-11-2020

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In a field of wildflowers, the number of flowers is decaying exponentially. One year there are 1,200 flowers, and the next year there are 900 flowers. The percent of decrease is _____ and the decay factor is _____. 33% .75 20% .67 30% 1.25 25% .70

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In a field of wildflowers, the number of flowers is decaying exponentially. One year there are 1,200 flowers, and the next year there are 900 flowers.
The percent of decrease is _ and the decay factor is _.
33% .75
20% .67
30% 1.25
25% .70