pT2.7^(n)+3.5^(2)-5" is divisitle "6y24

Prove that 2.7^(n)+ 3.5^(n)-5 is divisible by 24 for all n in N

Prove that 2.7^(n)+ 3.5^(n)-5 is divisible by 24 for all n in N

Prove that 2.7^(n)+ 3.5^(n)-5 is divisible by 24 for all n in N

Using principle of MI prove that 2.7^(n)+3.5^(n)-5 is divisible by 24

Prove that 2.7^(n)+3.5^(n)-5 is divisible by 24, for all n in N

Using principle of MI prove that 2.7^n+3.5^n-5 is divisible by 24

For all ninNN , prove by principle of mathematical induction that, 2*7^(n)+3*5^(n)-5 is divisible by 24.

Prove, by Mathematical Induction, that for all n in N, 2.7^n+3.5^n-5 is divisible by 24 .

For all nge1 , prove that p(n):2.7^n+3.5^n-5 is divisible by 24.

Prove the following by using the principle of mathematical induction for all n in N 2.7^n + 3.5^n - 5 is divisible by 24.