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Bunuel
If \((-2)^{(2x)} = 16^2\), what is the value of x?

A. -4
B. 4
C. 8
D. 16
E. 32

\((-2)^{(2x)} = 16^2\) \({Since, (-2)^2 = 4}\)
--> \(4^x = 16^2\)
--> \(4^x = (4^2)^2\)
--> \(x = 4\)

Option B.
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Bunuel
If \((-2)^{(2x)} = 16^2\), what is the value of x?

A. -4
B. 4
C. 8
D. 16
E. 32


Since (-2)^2 = 4, so the left hand side is 4^x and since 4^2 = 16, the right hand side is (4^2)^2 = 4^4. So we have:

4^x = 4^4

x = 4

Answer: B
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