Explain how to use the geometric series to find the series for the function .
A)replace x with
B)replace x with and multiply the series by
C)replace x with and divide the series by
D)replace x with and divide the series by
E)replace x with

Question

Explain how to use the geometric series  to find the series for the function  . ​
A)replace x with 
B)replace x with and multiply the series by 
C)replace x with and divide the series by 
D)replace x with and divide the series by 
E)replace x with

Quizplus · Accepted Answer

To use the geometric series to find the series for the function, we first need to identify the common ratio. In this case, the common ratio is 11eac44f_ec25_ec37_bedf_cd989ea7f445_TB7497_11. 
Next, we can use the formula for a geometric series:

a + ar + ar^2 + ar^3 + ... = a(1-r^n)/(1-r)

where a is the first term, r is the common ratio, and n is the number of terms.

To find the series for the given function, we can replace x with 11eac44f_ec26_134a_bedf_290250ad409f_TB7497_11 (which is the value of r) and multiply the series by 11eac44f_ec26_3a5b_bedf_7dcd090c39a5_TB7497_11 (which is the value of a).

Therefore, the correct choice is B.

Explain How to Use the Geometric Series to Find