Problem: If k is a positive number and f is a function such that, for every positive number x,
[f(x2+1)]xβ=k
then, for every positive number y,
[f(y29+y2β)]y12ββ
is equal to
Answer Choices:
A. kβ
B. 2k
C. kkβ
D. k2
E. ykβ
Solution:
[f(y29+y2β)]y2βββ=β£β’β’β‘β[f((y3β)2+1)]y3βββ¦β₯β₯β€β2=k2.