Class 11 Binomial Theorem Important Question | Show that 2^4n-15n-16, is divisible by 225 | Exemplar

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Q: Using Binomial Theorem, Prove that 2^(4n+4)-15n-16 is divisible by 225; n ∈ NQ: Using Binomial Theorem, Prove that 2^(4n+4)-15n-16 is divisible by 225; n ∈ N
Show that 2^(4n + 4) - 15n - 16, where n ∈ N is divisible by 225Show that 2^(4n + 4) - 15n - 16, where n ∈ N is divisible by 225
Show that `2^(4n+4)` -15n-16, where `n in N` is divisible by `225.`Show that `2^(4n+4)` -15n-16, where `n in N` is divisible by `225.`
Show that `2^(4n+4)-15n-16, ` where n `in` N is divisible by 225.Show that `2^(4n+4)-15n-16, ` where n `in` N is divisible by 225.
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