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n^(2)-32n-105...

n^(2)-32n-105

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factorize the given expression x^2-32x-105

x^2-32x-105

Factorise: x^2-32xy-105y^2

If n is a positive integer, show that: 3^(2n)-1+24n-32n^2 is divisible by 512 if ngt2

If n is a positive integer, show that: 3^(2n)-1+24n-32n^2 is divisible by 512 if ngt2

For all n in N, prove that : n^2/7+n^5/5+2/3 n^2-n/105 is an integer.

For all positive integer n, prove that (n^(7))/(7)+(n^(2))/(5)+(2)/(3)n^(3)-(n)/(105) is an integer

The value of (5.(25)^(n+1) + 25.(5)^(2n-1))/(25.(5)^(2n) -105(25)^(n-1)) is :

Prove that 3^(2n)+24n-1 is divisible by 32 .

Prove that 3^(2n)+24n-1 is divisible by 32 .