Compute each of the following indefinite integrals in Table 1, identify the matching answer from Table 2, and drag and drop its corresponding letter to the correct empty slot in Table 1.
Table 1:
[int 2x^{-2}+(1)/(sqrt{x})dx=,int (e^{x})/(e^{x}+1)dx=]
Compute each of the following indefinite integrals in Table 1, identify the matching answer from Table 2, and drag and drop its corresponding letter to the correct empty slot in Table 1.
Table 1:
[=int x^{-1}dx,int e^{-lnx}dx=]
[=int cos(ln x)dx,int frac{1+10x}{sqrt{1+10x}}dx=]
[=int 4cos x dx = sin 2x]
[=int frac{cos x}{csc^2(x^2)cot(x^2)}dx=]
[=int 1-cos^2x dx = cos^2 x]
Table 2:
A. -4csc x+ c
B. sin(ln x) + c
C. ln(e +1)+c
D. e^{-x}+x+c
E. an(x)-x+ c
F. ln|x|+c
H. 2+2sqrt{x}+c
G. frac{1}{sqrt{1+10x}}+c
I. 4sec(ln x) + c
J. frac{5}{sqrt{1+10x}}+ c
K. csc(x^2)+c
L. None of these
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