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Hello,
I am new here.I got an assignement due in less then 14 hours that is tomorrow morning..
I am posting the questions and my answers and am lacking behind 3 numbers.
Can anyone check the questions and my answers and let me know if there is anything wrong please? and also help me out quick with the 3 numbers that am not able to get a solution.
I have attached to this post the questions and my answers.
Questions.JPG = Contain the questions.
Page10001.JPG - Page10005.JPG = Contain my answers
Thanking you in advance...
Last edited by NiCeBoY (2008-08-30 14:12:28)
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here are the ques and ans..
- The question paper.
- Page 1 My Answers
- Page 2 My Answers
- Page 3 My Answers
- Page 4 My Answers
- Page 5 My Answers
thx
Last edited by NiCeBoY (2008-08-30 14:17:47)
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For Q1(3), use the chain rule.
For Q3(1), let
.In Q4(1), the cubic curve lies below the straight-line curve between your limits of integration. hence you must subtract the cubic curve from the stright-line curve, not the other way round.
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for Q3(1)
then how do i proceeed?
then how i substitute it please?
Last edited by NiCeBoY (2008-08-30 17:25:12)
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Why did the vector cross the road?
It wanted to be normal.
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thanks mathsyperson i finally got the answer and understood the situation..
Can you please check Question1(3) for me if possible please? am struggling with...
Thx..
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As Jane said, use the chain rule.
Set t = x² + log x.
Then dy/dt = 1/(2√t) and dt/dx = 2x + 1/x.
Therefore dy/dx = dy/dt * dt/dx = (2x + 1/x)/[2√(x² + log x)].
Why did the vector cross the road?
It wanted to be normal.
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When i simplify it :
2x/[x+2√(x² + log x)]
Is my simplification right?
And what about for Question 2.
how do i answer part (b) What are the possile values of x.
i think the answer is : 0< X < 1.5
Am i rite plz?
thanks for ur help man.
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Thanks man.. i got the answer for all the questions..
but am getting some issues with question 3 (second part)
Can you please do it step by step it seems i got some errors in..
thanks in advance..
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Let
Let
You need to make u = something and dv = something, not u = something and v = something
In general let u be complicated and let dv be something easy to integrate (stuff usually simplifies when u diff it)
Last edited by Identity (2008-08-31 23:23:27)
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Thanks man
very helpful...
thanks a lot..
This post/thread can be closed:)
Problem solved.!!
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