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calc integration

 
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Apr25-05, 03:41 PM   #1
 

calc integration


question and work is here

I got the answer down to letter A and D. Now I feel like it's letter A but not sure...
 
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Apr25-05, 03:54 PM   #2
 
Youre asking if [tex]\frac{sin^2(x)}{2} = \frac{-cos(2x)}{4} [/tex]

Try x = 0

Or notice that f(x) = sin(x)cos(x) = sin(2x)/2, then the integral is real easy.
 
Apr25-05, 03:55 PM   #3
 
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The easiest method is to differentiate each of the 3 results...

"D" is the correct answer.

Daniel.
 
Apr25-05, 03:56 PM   #4
 

calc integration


Take the derivative of each of the choices.

*Haha, too late
 
Apr25-05, 04:01 PM   #5
 
Quote by whozum
Youre asking if [tex]\frac{\sin^2{x}}{2}=\frac{-\cos 2x}{4}[/tex]
Not at all. If F(x) is an antiderivative of f(x) then so is F(x)+C for any C. Here,

[tex]\frac{\sin^2 x}{2} = \left(-\frac{\cos 2x}{4}\right) + \frac{1}{4}[/tex]
 
Apr25-05, 04:03 PM   #6
 
Quote by dextercioby
The easiest method is to differentiate each of the 3 results...

"D" is the correct answer.

Daniel.
how did you get III to be true?
 
Apr25-05, 04:05 PM   #7
 
look at my last post.
 
Apr25-05, 04:05 PM   #8
 
Convert f(x) to what I recommended and the integral evaluates to D directly.
 
Apr25-05, 04:10 PM   #9
 
Quote by Data
Not at all. If F(x) is an antiderivative of f(x) then so is F(x)+C for any C. Here,

[tex]\frac{\sin^2 x}{2} = \left(-\frac{\cos 2x}{4}\right) + \frac{1}{4}[/tex]
Good call, I didnt see that.
 
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