Created by Syed Hamza
about 2 years ago
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Question | Answer |
∫ 1 dx | x + C |
∫ a dx | ax + C |
∫ xn dx | ((xn+1)/(n+1)) + C |
∫ sin x dx | – cos x + C |
∫ cos x dx | sin x + C |
∫ sec2x dx | tan x + C |
∫ cosec2x dx | – cot x + C |
∫ sec x (tan x) dx | sec x + C |
∫ cosec x ( cot x) dx | – cosec x + C |
∫ (1/x) dx | log |x| + C |
∫ ex dx | ex+ C |
∫ ax dx | (ax / log a) + C |
∫ tan x dx | log | sec x | + C |
∫ cot x dx | log | sin x | + C |
∫ sec x dx | log | sec x + tan x | + C |
∫ cosec x dx | log | cosec x – cot x | + C |
∫ 1 / √ ( 1 – x2 ) dx | sin – 1 x + C |
∫ 1 / √ ( 1 – x2 ) dx | cos – 1 x + C |
∫ 1 / √ ( 1 + x2 ) dx | tan – 1 x + C |
∫ 1 / √ ( 1 + x2 ) dx | cot – 1 x + C |
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