Can someone help with this problem

  • Thread starter Jumpy Lee
  • Start date
In summary, the task is to find the derivative of y = (e^cx)(c sin x – cos x). The solution is c(e^cx)(c sin x – cos x) + (c cos x + sin x)(e^cx) and can be simplified to {(1+c^2)((e^cx)sin x)}.
  • #1
Jumpy Lee
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0

Homework Statement



Find the derivitive of y = (e^cx)(c sin x – cos x)

Homework Equations



None

The Attempt at a Solution



c(e^cx)(c sin x – cos x) + (c cos x + sin x)(e^cx)

The answer is { (1+c^2)((e^cx)sin x)
 
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  • #2
Jumpy Lee said:

The Attempt at a Solution



c(e^cx)(c sin x – cos x) + (c cos x + sin x)(e^cx)

The answer is { (1+c^2)((e^cx)sin x)
You're doing fine, they are the same! Try to simplify :smile:
 
  • #3
it is right ... hey TD ..what he should simplify
 
  • #4
If you look well, you see the terms in cos(x) are opposite, they cancel out.
 
  • #5
ah ok he did it ... i thought there is somethin' else i missed thanks for the reply
 
  • #6
Thanks TD i see how it works now :smile:
 
  • #7
You're welcome!

When you see that the given answer doesn't match your "longer" answer, always think of simplifying, it may just be correct after all :smile: !
 

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