If an investment decreases 1% the first year, 6% the second year and 9% the third year, what is the "average" percent decrease? (Enter answer as a percent, rounded to 1 decimal place). Remember two things. First, percentages are applied using multiplication, so you cannot just add the 3 numbers together and divide by 3. Also, percent increases and decreases result in "percent of" so the factors in the multiplication are NOT the percent decreases, but the "percents of". You have to start by finding the geometric mean of the "percents of" and then use that to give the "average" percent decrease.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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If an investment decreases 1% the first year, 6% the second year and 9% the third year, what is the
"average" percent decrease? (Enter answer as a percent, rounded to 1 decimal place).
Remember two things. First, percentages are applied using multiplication, so you cannot just add
the 3 numbers together and divide by 3. Also, percent increases and decreases result in "percent of"
so the factors in the multiplication are NOT the percent decreases, but the "percents of". You have
to start by finding the geometric mean of the "percents of" and then use that to give the "average"
percent decrease.
Transcribed Image Text:If an investment decreases 1% the first year, 6% the second year and 9% the third year, what is the "average" percent decrease? (Enter answer as a percent, rounded to 1 decimal place). Remember two things. First, percentages are applied using multiplication, so you cannot just add the 3 numbers together and divide by 3. Also, percent increases and decreases result in "percent of" so the factors in the multiplication are NOT the percent decreases, but the "percents of". You have to start by finding the geometric mean of the "percents of" and then use that to give the "average" percent decrease.
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