Column IColumn IIa. If∫2x√1−4xdx=ksin−1(f(x))+c, p. 0 then k is greater than b. If∫(√x)5(√x)7+x6dx=alnxkxk+1+c, q. 1 then ak is less than c. If∫x4+1x(x2+1)2dx=kln|x|+m1+x2+n, r. 3 where n is the constant of integration, then mk is greater than d. If∫dx5+4cosx dx=ktan−1(mtanx2)+c,s. 4 then k/m is greater than Which of the following is the correct combination?

Column IColumn IIa. If∫2x√1−4xdx=ksin−1(f(x))+c,

1.	Column IColumn IIa. If∫2x√1−4xdx=ksin−1(f(x))+c, p. 0 then k is greater than b. If∫(√x)5(√x)7+x6dx=alnxkxk+1+c, q. 1 then ak is less than c. If∫x4+1x(x2+1)2dx=kln\|x\|+m1+x2+n, r. 3 where n is the constant of integration, then mk is greater than d. If∫dx5+4cosx dx=ktan−1(mtanx2)+c,s. 4 then k/m is greater than Which of the following is the correct combination?
Answer» $\begin{matrix} C o l u m n I & C o l u m n I I a. If \int \frac{2^{x}}{\sqrt{1 - 4^{x}}} d x = k {sin}^{- 1} (f (x)) + c, & p. 0 then k is greater than b. If \int \frac{(\sqrt{x})^{5}}{(\sqrt{x})^{7} + x^{6}} d x = a ln \frac{x^{k}}{x^{k} + 1} + c, & q. 1 then a k is less than c. If \int \frac{x^{4} + 1}{x (x^{2} + 1)^{2}} d x = k ln \| x \| + \frac{m}{1 + x^{2}} + n, & r. 3 where n is the constant of integration, then m k is greater than d. If \int \frac{d x}{5 + 4 cos x} d x = k {tan}^{- 1} (m tan \frac{x}{2}) + c, & s. 4 then k / m is greater than \end{matrix}$ Which of the following is the correct combination?