Let the statement `m^2>100`, statement them `P(k +1)` will be true if

Let the statement m^(2) gt 100 , the statement P(k+1) will be true if

If P(n) is the statement n^(2)>100, prove that whenever P(r) is true,P(r+1) is also true.

If P(n) is the statement ‘‘n^2 > 100” prove that P(r + 1) is true whenever P(r) is true.

If P (n) is the statement n^2> 100" , prove that whenever P(r) is true, P(r+1) is also true.

Let P(n) be the statement "3^n > n" . If P(n) is true, P(n+1) is also true.

Let P (n) be the statement 2^(n) ge n . When P (r) is true, then is it true that P (r + 1) is also true ?

Let P(n) be the statement : 2^(n)gt 1 . Is P(1) true ?

Let A be a 2 xx 2 matrix with non-zero entries and let A^2=I, where i is a 2 xx 2 identity matrix, Tr(A) i= sum of diagonal elements of A and |A| = determinant of matrix A. Statement 1:Tr(A)=0 Statement 2: |A| =1 . then (A) Statement 1 is false, statement 2 is true. (B) Statement 1 is true, statement 2 is true, statement 2 is a correct explanation for statement 1. (C) Statement 1 is true, statement 2 is true, statement 2 is a correct explanation for statement 1. (D) Statement 1 is true, statement 2 is false.