Find the exponential function that satisfies the given conditions: Initial value = 34, increasing at a rate of 7% per year
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Initial value = 34, increasing at a rate of 7% per year (5 points) f(t) = 34 ⋅ 1.07t f(t) = 7 ⋅ 1.07t f(t) = 34 ⋅ 7t f(t) = 34 ⋅ 0.07t
Mk, welp anyways since you have an increasing function, we are gonna use 1+r for the inside of our parentheses of a*(b)^x now a is going to be our initial amount (34)) b, since we have an increase is 1+r and x, we don't know because it doesn't say now we must make the 7% a decimal, and as a decimal it is 1.07 now, we can get rid of C and D. And then, what is 1+0.07?
1.07
Since the initial amount is 34, it should replace a in: \[a(b)^x\] and yes, 1.07. so, which equation matches, A or B?
A
mhm. Make sense?
Yes thank you
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