यदि `A=[{:(3,-4),(1,-1):}]`, तो सिद्ध कीजिए कि `A^(n)=[{:(1+2n,-4n),(n,1-2n):}]`, जहाँ n एक धन पूर्णांक है।

Let A=[(-1,-4),(1,3)] , prove by Mathematical Induction that A^(n)=[(1-2n,-4n),(n,1+2n)] , where n in N .

Let A=[(-1,-4),(1,3)] , by Mathematical Induction prove that : A^(n)[(1-2n,-4n),(n,1+2n)] , where n in N .

If A,=[[3,-41,1]], then prove that A^(n),=[[1+2n,-4n][2n], where n is any positive integer.

If A=[(2,-4),(1,-1)] the value of A^n is (A) [(3^n,(-4)^n),(1,(-1)^n)] (B) [(3n,-4n),(n,n)] (C) [(2+n,5-n),(n,-n)] (D) none of these

Prove the following by principle of mathematical induction If A=[[3,-4] , [1,-1]] , then A^n=[[1+2n, -4n] , [n, 1-2n]] for every positive integer n

If A=[[3,-4] , [1,-1]] then by the method of mathematical induction prove that A^n=[[1+2n,-4n] , [n,1-2n]]

If X = {4 ^(n)-2n-1: n in N} and Y={9(n -1) : n in N}, then Xnn Y=

If A={x:x=3^(n)-2n-1, n in N} and B={x:x = 4(n-1), n in N} . Then

Let Delta_(a)=|{:((a-1),n,6),((a-1)^(2), 2n^(2),4n-2),((a-1)^(3),3n^(3),3n^(2)-3n):}| the value of sum_(a=1)^(n)Delta_(a) is