Find the average rate of change from x = 10 to x = 17 for the function f(x) = 0.01(2)^x and select the correct answer below. A)10.24 B)185.78 C)1300.48 D)1310.72

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Find the average rate of change from x = 10 to x = 17 for the function f(x) = 0.01(2)^x and select the correct answer below. A)10.24 B)185.78 C)1300.48 D)1310.72

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if x = 10, then f(x) = ???
17?

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Other answers:

replace x with 10 and evaluate the function
f(x) = 0.01(2)^x f(10) = 0.01(2)^10 f(10) = ???
10.24?
Just a guess, but A 10.24
10.24 isn't the answer, but it helps get us there
I am not really sure though
:(
if x = 17, then f(x) = ???
This might help: https://mathway.com/examples/Algebra/Functions/Finding-the-Average-Rate-of-Change?id=769
0.01(2)
f(x) = 0.01(2)^x f(17) = 0.01(2)^17 f(17) = ???
sorry, I don't know
13?
what is 0.01(2)^17 equal to
WAIT its the answer D?
nope, it helps us get there though
f(10) = 10.24 f(17) = 1310.72
now evaluate \[\Large \frac{f(17)-f(10)}{17-10}\]
-17 f(10) +f(17) -10?
its right?
\[\Large \frac{f(17)-f(10)}{17-10} = \frac{1310.72-10.24}{17-10} = ???\]
1300
?
1300.1*
what is 1310.72-10.24 equal to? what is 17-10 equal to? divide those two results
what is 1310.72-10.24 equal to 1300.48 what is 17-10 equal to 7
im right?
now divide 1300.48/7
185.7?
185.78
185.78
yea sorry
yeah
its ok
soits b?
yes
thank you, can you check something if make sure if im right?
Identify the type of sequence shown in the table below and select the appropriate response. n f(n) 1 12 2 −36 3 108 4 −324 5 972
A)Arithmetic sequence; common difference is −48 B)Arithmetic sequence; common difference is 144 C)Geometric sequence; common ratio is −3 D)Geometric sequence; common ratio is 3
I THINK ITS C, but im not sure
im right?
why C?
i dont know somebody give the answer
are u there? @jim_thompson5910 ??/
have a look at this article https://purplemath.com/modules/series3.htm

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