Home
Class 11
MATHS
Let N=3^(n(1))+5^(n(2))+9^(n(3)) where n...

Let `N=3^(n_(1))+5^(n_(2))+9^(n_(3))` where `n_(1),n_(2),n_(3)epsilon[1,9]`. Then number of ways of selecting the values of `n_(1),n_(2),n_(3)` so that `N` is divisible by 4 is

Promotional Banner

Similar Questions

Explore conceptually related problems

If n_(1)+n_(2)+n_(3)+n_(4)=20 such that n_(i)gei+1AAiepsilon{1,2,3,4} and n_(i)"" epsilonI then number of solutions are

Let n_(1)

For each n in N, 3.(5^(2n+1))+2^(3n+1) is divisible by

A number 774958 N_(1) 96 N_(2) to be divisible by 8 and 9, the values of N_(1) and N_(2) will be

A number 774958 N_(1) 96 N_(2) to be divisible by 8 and 9, the values of N_(1) and N_(2) will be

If the number of solutions of sin^(-1)x+|x|=1cos^(-1)x+|x|=1,tan^(-1)x+|x|=1,cot^(-1)x+|x|=1,sec^(-1)x+|x|=1 and cos ec^(-1)are n_(1),n_(2),n_(3),n_(4),n_(5),n_(6) respectively,then then then then the value of n_(1)+n_(2)+n_(3)+n_(4)+n_(5)+n_(5) is