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### How to study your flashcards.

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### 23 Cards in this Set

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• Back
• 3rd side (hint)
 d/dx (sin x) (cos x) x' this one is easy come on think!! S e*x dx e*x + c it is not much different than it appears to be d/dx (cot x) -(csc*2 x) x' it is similar to tan x's derivative! S (cos x) dx sin x + c it is different in negs and postitives than its derivative S (csc x) dx -Ln |csc x + cot x| + c it has an Ln and 2 things inside!! S (sin x) dx -cos x + c it is different from the derivative in positives and negatives! d/dx (tan x) (sec*2 x) x' it is similar to cot x's answer only not csc S (sec*2 x) dx tan x + c this one is easy think think!!! S (tan x) dx -Ln |cos x| + c it is not sec x!!! d/dx (sec x) (sec xtan x)x' there are 2 parts in this S (sec x) dx Ln |sec x + tan x| + c there is an Ln in this one and it has two pieces inside S (a*x) dx (1/Ln a) a*x + c there is 2 parts to this answer and there is an Ln S (cot x) dx Ln |sin x| + c This is an Ln with 1 inside S (csc*2 x) dx - cot x + c easy one again!!! S (csc x cot x) dx -csc x + c think this is a single answer d/dx (a*x) (Ln a) (a*x)(x') there are three parts to this answer and there is an Ln d/dx (log_aX) x'/(Ln a) X there is an Ln in the answer S (sec x tan x) dx sec x + c single answer d/dx (Ln x) x'/x easy one!!! d/dx (e*x) e*x (x') not much different than already seen d/dx (cos x) -(sin x)x' easy one S du/u Ln |u| + c there is an Ln in this one d/dx (csc x) - (csc x cot x) x' two parts