If 4^(n + 4) - 4^(n + 2) = 960, What is the value of n?
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Answer:
Step-by-step explanation:
4^(n+4) - 4^(n+2) = 960
Taking 4^(n+2) common in LHS we get
4^(n+2) [4^2 - 1] = 960
4^(n+2) * [15] = 960
4^(n+2) =64
4^(n+2) =4^3
As bases are same we can compare the powers.
n+2=3
n=1
PROOF
4^(n+4) - 4^(n+2) = 960
4^(1+4) - 4^(1+2) = 960
4^(5) - 4^(3) = 960
1024-64=960
960=960
Hence proved.
CoruscatingGarçon:
Brainliest pls
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