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2^2−2^2−2(2−2)^2=4-4=0

Answer: C
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Given that \(n # z = n^2 - n^z - 2(z-2)^n\) and we need to find the value of 2#2

To find 2#2 we need to compare what is before and after # in 2#2 and n#z

=> We need to substitute n with 2 and z with 2 in \(n # z = n^2 - n^z - 2(z-2)^n\) to get the value of 2#2

=> \(2 # 2 = 2^2 - 2^2 - 2(2-2)^2\) = 4 - 4 - 2*0 = 4-4 = 0

So, Answer will be C
Hope it helps!

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