Home
Class 10
MATHS
[" The whole numbers "x" and "y" are non...

[" The whole numbers "x" and "y" are non-multiples of "3" and greater than zero.Find the sum of all "],[" numbers that can be possible remainders when "x^(3)+y^(3)" is divided by "9" .(repetition of remainders "],[" not allowed) "],[[" (A) "3," (B) "9],[" (C) "4," (D) "8]]

Promotional Banner

Similar Questions

Explore conceptually related problems

The whole numbers x and y are non-multiple of 3 and greater than zero.Find the sum of numbers that can be remainders when x^(3)+y^(3) is divided by 9.

Find the remainder when x ^(3) +1 divided by (x +1)

Find the remainder when x ^(3) +1 divided by (x +1)

Find the remainder when x^(5) is divided by x^(3)-4x

Find the remainder when X^3-8 is divided by x-2

Find the remainder when (x+1)^(n) is divided by (x-1)^(3)

Find the remainder when x^(2003)+y^(6009) is divided by x+y^(3).

Find the sum of all 3 digit numbers which leave remainder 3 when divided by 5 .

Find the sum of all 3-digit numbers which leave remainder 2, when divided by 5.

Find the remainder when p(y)=y^3+y^2+2y+3 is divided by y+2.