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| Question | Answer |
| ∫dx= | x + c |
| ∫ x^a dx = | [x^{a+1}/ {a+1}] +c |
| ∫x^-1 dx= | ln |x| +c |
| ∫ e^x dx= | e^x+c |
| ∫ a^x dx= | [1/{ln a} a^x] + c |
| ∫ sen x dx= | - cos x +c |
| ∫ cos x dx= | sen x + c |
| ∫ sec^2 (x) dx = | tan x + c |
| ∫ sec x tan x dx= | sec x + c |
| ∫csc^2 (x) dx = | - ctg x + c |
| ∫ csc x ctgx dx = | - csc x + c |
| ∫ dx / [1 + x^2] = | tan ^-1 (x) + c |
| ∫ sqrt(x)= | 2(x^{3/2})/3 |
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