" (iii) "x^(6)-729

In the following questions two equation numbered I and II are given You have to solve both equations and give answer (i) x^(2)=729 (ii) y=sqrt(729)

(2 + 5 omega + 2 omega ^ (2)) ^ (6) = (2 + 2 omega + 5 omega ^ (2)) ^ (6) = 729

The following steps are involved in finding the value of 3^(n-3) , when 3^n=729 . Arrange them in seqential order. (A) 3^(n-3)=3^(6-3)=3^3=27 (B) rArrn=6 (C) 3^(n)=729rArr3^n=3^6

Factorize the following expressions x^6- 729

lim_(x rarr9){(3-sqrt(x))/(9-x)+(1)/(3-sqrt(x))-(6(x^(2)+162))/(729-x^(3))}

If 6^(x-y)=36 and 3^(x+y)=729 , then find x^(2)-y^(2) .

Factorize the following polynomials x^(3)y^(3)+729