" (iii) "(x)/(3)+(3)/(6-x)=(2(6+x))/(15)

(i) Solve : (x)/(3)+(3)/(6-x)=(2(6+x))/(15),(x ne 6) (ii) Solve the equation 9x^(2)+(3x)/(4)+2=0 , if possible, for real values of x.

ii) (2x+6)(3x+6)

Simplify: ((3)/(11)x(5)/(6))-((9)/(12)x(4)/(3))+((5)/(13)x(6)/(15))

The value of int x^(5)(x^(10)+x^(5)+1)(2x^(10)+3x^(5)+6)^(1/5)dx is (A) (1)/(6)(2x^(10)+3x^(5)+6)^(1/5)+c (B) (1)/(36)(2x^(15)+3x^(10)+6x^(5))^(6/5)+c (C) (1)/(36)(2x^(15)+3x^(10)+6x^(5))^(11/5)+c (D) x^(15)+3x^(10)+(x^(5))/(5)+c

(x-1)/(3)+(2x+5)/(6)=(3x-6)/(9)-(2x-5)/(2)

If (3x)/((x-6)(x+a))=(2)/(x-6)+(1)/(x+a) then

If (3x)/((x-6)(x+a))=(2)/(x-6)+(1)/(x+a) then a=

int(x+root(3)(x^(2))+root(6)(x))/(x(1+root(3)(x)))dx is equal to (i)(3)/(2)x(1+root(3)(x))(3)/(2)x^((2)/(3))+6tan^(-1)x^(6)+C( iii) (3)/(2)x^((2)/(3))+6tan^(-1)x^((1)/(6))+C( iv) (2)/(3)x^((2)/(3))+5tan^(-1)x^(6)+C

If d/(dx) {f(x)}=1/(1+x^2) then d/(dx){f(x^3)} is a) (3x)/(1+x^3) b) (3x^2)/(1+x^6) c) (-6x^5)/(1+x^6)^2 d) (-6x^5)/(1+x^6)