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July 25, 2025, 06:47:22 am

Author Topic: onur369's Methods Question Thread :)  (Read 31047 times)  Share 

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pi

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Re: onur369's Methods Question Thread :)
« Reply #195 on: July 20, 2011, 09:38:29 pm »
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I'm stuck with an integral question, only problem here is how to deal with the denominator :/
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Remember the ax+b special rules? Try looking those up :)

(don't have text on me, and I forget :P )

onur369

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Re: onur369's Methods Question Thread :)
« Reply #196 on: July 20, 2011, 09:39:59 pm »
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Ahhh, I see. 1/ax+b, Thanks!
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onur369

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Re: onur369's Methods Question Thread :)
« Reply #197 on: July 20, 2011, 10:08:13 pm »
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Sketch the graph of y=1-x^2, showing all the intercepts. Find the area between the curve and the x axis from
a) x=0 to x=1 , I did this and I got 2/3, not 100% sure.
What I am stuck on is the next two
b) x=1 to x=2
c) x=0 to x=2
^ I am not exactly sure what to do ? Do I draw a new line ?
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tony3272

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Re: onur369's Methods Question Thread :)
« Reply #198 on: July 20, 2011, 10:16:47 pm »
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Sketch the graph of y=1-x^2, showing all the intercepts. Find the area between the curve and the x axis from
a) x=0 to x=1 , I did this and I got 2/3, not 100% sure.
What I am stuck on is the next two
b) x=1 to x=2
c) x=0 to x=2
^ I am not exactly sure what to do ? Do I draw a new line ?
Your answer is correct for part a. For part b), you just do the same method as part a, but just set your terminals as 1 and 2 rather than 0 and 1.
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enwiabe

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Re: onur369's Methods Question Thread :)
« Reply #199 on: July 21, 2011, 05:22:07 am »
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Sketch the graph of y=1-x^2, showing all the intercepts. Find the area between the curve and the x axis from
a) x=0 to x=1 , I did this and I got 2/3, not 100% sure.
What I am stuck on is the next two
b) x=1 to x=2
c) x=0 to x=2
^ I am not exactly sure what to do ? Do I draw a new line ?
Your answer is correct for part a. For part b), you just do the same method as part a, but just set your terminals as 1 and 2 rather than 0 and 1.


Ah, but it wants the area, not a simple evaluation of the integral. Think about where an integral becomes negative and how you have to split it into parts and take the absolute (positive) of certain quantities. is positive between -1 and 1 and becomes negative everywhere else. I hope that's enough of a hint!

onur369

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Re: onur369's Methods Question Thread :)
« Reply #200 on: July 21, 2011, 04:28:45 pm »
+1
Thanks Enwiabe, posting this at 5am WHAT are you doing at that time ? lol, shows the effort you put in the site.
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onur369

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Re: onur369's Methods Question Thread :)
« Reply #201 on: July 21, 2011, 10:20:51 pm »
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VCAA 2006 EXAM1 Q11:

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luken93

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Re: onur369's Methods Question Thread :)
« Reply #202 on: July 21, 2011, 10:26:06 pm »
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You know the equation, left endpoint (0) and right endpoint (3) and that the area = 45
hence integrate f(x) from 0->3 and let it equal 45 - this will allow you to determine a

From there, it's simply a matter of finding x ints to determine n and m.
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Re: onur369's Methods Question Thread :)
« Reply #203 on: July 21, 2011, 10:30:37 pm »
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VCAA 2006 EXAM1 Q11:
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lets you solve for a




therefore the equation is
therefore
therefore m=6, n=-2 by the null factor law
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onur369

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Re: onur369's Methods Question Thread :)
« Reply #204 on: July 29, 2011, 11:04:22 pm »
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I didn't want to open a new thread so I thought Id just ask here. For the current and past students: What exam is the hardest you did, EXAM1&2. I need the most challenging ones since I always come out sexually abused from the SACS. :(
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luken93

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Re: onur369's Methods Question Thread :)
« Reply #205 on: July 29, 2011, 11:16:01 pm »
+1
Kilbaha, any year.
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Re: onur369's Methods Question Thread :)
« Reply #206 on: July 29, 2011, 11:17:13 pm »
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From what i've generally heard, Itute and Kilbaha are usually quite challenging, (i've only done VCAA ones so far so i cant really be 100% sure.)
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xZero

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Re: onur369's Methods Question Thread :)
« Reply #207 on: July 30, 2011, 01:25:29 am »
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neap(kinda)/kilbaha/tsfx/2010 vcaa
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onur369

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Re: onur369's Methods Question Thread :)
« Reply #208 on: August 03, 2011, 11:10:58 am »
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Im stuck with a VCAA 2010 question.



I can do a but not b :/
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enwiabe

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Re: onur369's Methods Question Thread :)
« Reply #209 on: August 03, 2011, 01:42:27 pm »
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It's integration by recognition.

You get



You can now rearrange to arrive at



They now want you to find the anti-derivative of . Are you okay to proceed from here? If you need a further hint let me know.