Home
Class 11
MATHS
If n is positive integer, then prove tha...

If n is positive integer, then prove that the integral part of `(7 + 4sqrt3)^n` is an odd number.

Promotional Banner

Similar Questions

Explore conceptually related problems

If n is positive integer,then prove that the integral part of (7+4sqrt(3))^(n) is an odd number.

If n be a positive integer then prove that the integral part P of (5+2sqrt6)^n is an odd integer. If f be the fractional part of (5+2sqrt6)^n , prove that P=frac{1}{1-f}-f

Integral part of (7 + 4sqrt3)^n is (n in N)

Integral part of 7 + 4sqrt3)^n is (n in N)

Integral part of (8 + 3sqrt7)^n is

Show that the integral part of (5 + 2 sqrt(6))^(n) is odd where n is natural number

Show that the integral part of (5 + 2 sqrt(6))^(n) is odd where n is natural number

Show that the integral part of (5 + 2 sqrt(6))^(n) is odd where n is natural number