`(y^3-216)/(y-6)=?`

Divide each of the following polynomials by synthetic division method and also by linear division method. Write the quotient and the remainder. (y^3 -216) div (y-6)

x+(6)/(y)=6,3x-(8)/(y)=5 then y=………

(log216)/(log6) = ______.

If sqrt(1-x^6)+sqrt(1-y^6)=a^3(x^3-y^3) , prove that : dy/dx = x^2/y^2sqrt((1-y^6)/(1-x^6)) .

if (x-y)^3=216 and (x-y)^5=32 , then find x^3-y^3 . The following steps are involved in solving the above problem. Arrange them in sequential order. (A) Therefore, x-y=6 and x+y=2 . (B) Solving x-y=6 and x+y=2rArrx=4, y=-2 . (C) x^3-y^3=64-(-2)^3=64+8=72 (D) (x-y)^3=216rArr(x-y)^3=6^3rArr x-y=6 and (x+y)^5=32rArr (x+y)^5=2^5rArr x+y=2 .

If x-y=6 then prove that x^3-y^3-18xy-216=0

The factors of (64x^(3)-216y^(3)) are :

Simplify (3x+4y)^(3)-(3x-4y)^(3)-216xy