The function $y=130 \cdot 2.9^t$ represents exponential **growth**. Rewriting the base in terms of the rate of growth or decay results in the function $y = 130 \cdot (1+1.9)^t$. I…
6.1 hw (ha2)
savvas realize
savvas realize
due
feb 9 11:59 pm
6.1 hw (ha2) (lms graded)
determine whether the function represents exponential growth or decay. write the base in terms of the rate of growth or decay, identify r, and interpret the rate of growth or decay
$y=130\\cdot 2.9^t$
the function $y = 130\\cdot 2.9^t$ represents exponential ____. rewriting the base in terms of the rate of growth or decay results in the function $y = 130\\cdot(1+\\square)^t$. in this function, $r=\\square$ which indicates that
the value of y __ by __ % each time period.
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question 8 of 16 block next
6.1 hw (ha2)
savvas realize
savvas realize
due
feb 9 11:59 pm
6.1 hw (ha2) (lms graded)
determine whether the function represents exponential growth or decay. write the base in terms of the rate of growth or decay, identify r, and interpret the rate of growth or decay
$y=130\\cdot 2.9^t$
the function $y = 130\\cdot 2.9^t$ represents exponential ____. rewriting the base in terms of the rate of growth or decay results in the function $y = 130\\cdot(1+\\square)^t$. in this function, $r=\\square$ which indicates that
the value of y __ by __ % each time period.
help me solve this view an example get more help
clear all check answer
review progress
question 8 of 16 block next
For $y = a \cdot b^t$, if $b>1$, it is growth. Here $b=2.9>1$, so growth.
$b = 1+r \implies 2.9 = 1+r$
$r = 2.9 - 1 = 1.9$
$1.9 \times 100 = 190\%$, so $y$ increases by 190% per period.
The function $y=130 \cdot 2.9^t$ represents exponential growth. Rewriting the base in terms of the rate of growth or decay results in the function $y = 130 \cdot (1+1.9)^t$. In this function, $r=1.9$ which indicates that the value of $y$ increases by 190% each time period.
The function $y=130 \cdot 2.9^t$ represents exponential growth. Rewriting the base in terms of the rate of growth or decay results in the function $y = 130 \cdot (1+1.9)^t$. In this function, $r=1.9$ which indicates that the value of $y$ increases by 190% each time period.
For $y = a \cdot b^t$, if $b>1$, it is growth. Here $b=2.9>1$, so growth.
$b = 1+r \implies 2.9 = 1+r$
$r = 2.9 - 1 = 1.9$
$1.9 \times 100 = 190\%$, so $y$ increases by 190% per period.
6.1 hw (ha2) savvas realize savvas realize due feb 9 11:59 pm 6.1 hw (ha2) (lms graded) determine whether the function represents exponential growth or decay. write the base in terms of the rate of growth or decay, identify r, and interpret the rate of growth or decay $y=130\\cdot 2.9^t$ the function $y = 130\\cdot 2.9^t$ represents exponential ____. rewriting the base in terms of the rate of growth or decay results in the function $y = 130\\cdot(1+\\square)^t$. in this function, $r=\\square$ which indicates that the value of y ____ by ____ % each time period. help me solve this view an example get more help clear all check answer review progress question 8 of 16 block next
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