If n is not equal to zero, and n+1/n = 10, then what is the value of n^4 + (1/n)^4?	Choose one:
A) 9598  B) 9600  C) 9602  D) 9604  E) 9606
n + 1/n=10   we square both sides so we have n^2 + 1/n^2 +2 = 100   or n^2 + 1/n^2= 98   squaring again we have n^4 + 1/n^4 + 2 = 9604   or n^4 + 1/n^4 = 9602   answer =9602 (9602)
<result>C</result>
If n is not equal to zero, and n+1/n = 10, then what is the value of n^4 + (1/n)^4?