The value of the integral `int(x^2+x)(x^(-8)+2x^(-9))^(1/(10))dx` is `5/(11)(x^2+2x)^((11)/(10))+c` (b) `5/6(x+1x)^((11)/(10))+c` `6/7(x+1)^((11)/(10))+c` (d) none of these

The value of the integral int(x^(2)+x)(x^(-8)+2x^(-9))^((1)/(10))dx(5)/(11)(x^(2)+2x)^((11)/(10))+c( b) (5)/(6)(x+1x)^((11)/(10))+c(6)/(7)(x+1)^((11)/(10))+c( d) none of these

The value of the integral int(x^(2)+x)(x^(-8)+2x^(-9))^(1//10)dx is a) (5)/(11)(x^(2)+2x)^(11//10)+c b) (5)/(6)(x+1)^(11//10)+c c) (6)/(7)(x+1)^(11//10)+c d)None of these

Let f(x)=int(x^(2)dx)/((1+x^(2))(1+sqrt(x^(2)+1))) and f(0)=0 Then value of f(1) will be (7)/(11)(tan(theta)/(2))_((11)/(7))^((11)/(7))+C (b) (7)/(11)((cos theta)/(2))^((11)/(7))+C(7)/(11)(s int h(eta)/(2))^((11)/(7))+C (d)none of these

If (1)/(9!)+(1)/(10!)=(x)/(11!) then x=

The solution set of the inequality (log)_(10)(x^2-16)lt=(log)_(10)(4x-11) is 4,oo) (b) (4,5) (c) ((11)/4,oo) (d) ((11)/4,5)

The solution set of the inequality (log)_(10)(x^2-16)lt=(log)_(10)(4x-11) is 4,oo) (b) (4,5) (c) ((11)/4,oo) (d) ((11)/4,5)

The solution set of the inequality (log)_(10)(x^2-16)lt=(log)_(10)(4x-11) is 4,oo) (b) (4,5) (c) ((11)/4,oo) (d) ((11)/4,5)

If (x-1)/(x)=3, then the value of 1+(1)/(x^(2)) is (a) 9(b) 10(c)11 (d) None of these

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

The value of the determinant |(x+2,x+3,x+5),(x+4,x+6,x+9),(x+8,x+11,x+15)| is A)2 B)-2 C)3 D)-1