`int2^x/(sqrt(1-4^x))dx`

Each question contains statements given in two columns which have to be matched. Statements (a,b,c,d) in column I have to be matched with statements (p,q,r,s) in column II. If the correct match are a-p, s, b-r c-p, q. and d-s, then the correctly bubbled 4x4 matrix should be as follows: figure Column I, a) If int(2^x)/(sqrt(1-4^x))dx=ksin^(-1)(f(x))+C , then kis greater than, b) If int((sqrt(x))^5)/((sqrt(x))^7+x^6)dx=aln(x^k)/(x^k+1)+c , then a kis less than, c) If int(x^4+1)/(x(x^2+1)^2)dx=kln|x|+m/(1+x^2)+n , where nis the constant of integration, then m kis greater than, d) If int(dx)/(5+4cosx)=ktan^(-1)(xt a n x/2)+C , then k//mis greater than, COLUMN II p) 0 q) 1 r) 3 s)4

(i) int 2^x/sqrt(1-4^x) dx (ii) int sqrt(e^x-1) dx

Evaluate int(2^(x))/(sqrt(1-4^(x)))dx

int(2^(x))/(sqrt(1-4^(x)))dx=k sin^(-1)2^(x)+c, then k=

If int(2^(x))/(sqrt(1-4^(x)))dx=k.sin^(-1)(2^(x))+c , then : k=

If int (2^(x))/(sqrt(1-4^(x))) dx = k sin ^(-1) (f(x)) + C then :

int(x)/(sqrt(1-x^(4)))dx

Evaluate: int(x)/(sqrt(x+4))dx( ii) int(2-3x)/(sqrt(1+3x))dx

int(x)/(sqrt(1-4x^(2)))dx