Home
Class 11
MATHS
" Prove that "(1+x)^(n)>=(1+nx)" ,for al...

" Prove that "(1+x)^(n)>=(1+nx)" ,for all natural number "n" ,where "x>-1

Promotional Banner

Similar Questions

Explore conceptually related problems

Prove that (1+x)^n gt= (1+nx) , for all natural number n, where x> -1

Prove that (1+x)^(n) ge (1+nx) for all natural number n where x gt -1

Prove that (1+x)^(n) ge (1+nx) for all natural number n where x gt -1

Prove that (1+x)^(n) ge (1+nx) for all natural number n where x gt -1

Prove that (1+x)^(n) ge (1+nx) for all natural number n where x gt -1

Prove that (1+x)^ngeq(1+n x), for all natural number n, where x >-1.

Prove that (1+x)^n ge1+n x , for all natural number 'n', where x gt-1 .

Using the principle of mathematical induction prove that (1+x)^(n)>=(1+nx) for all n in N, where x>-1

Prove, by Induction, on the inequality (1 +x)^n ge 1 +nx for all natural numbers n, where x > - 1.

prove that 1+5+9+ . . .+(4n-3)=n(2n-1), for all natural number n.