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April 14, 2026, 07:58:53 pm

Author Topic: VCE Methods Question Thread!  (Read 6020180 times)  Share 

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qwerty101

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Re: VCE Methods Question Thread!
« Reply #10185 on: May 09, 2015, 06:54:46 pm »
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help plz

IndefatigableLover

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Re: VCE Methods Question Thread!
« Reply #10186 on: May 09, 2015, 07:16:45 pm »
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In regards to application questions, if they don't specify what decimal place to round off to, and we get something like 12.99 or 15.49 can we automatically round off or not? Thanks
If they don't specify the decimal place to round to then you always keep your answer as an exact value answer.

cosine

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Re: VCE Methods Question Thread!
« Reply #10187 on: May 09, 2015, 07:17:45 pm »
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If they don't specify the decimal place to round to then you always keep your answer as an exact value answer.

No i mean straight off the calculator, we get a decimal answer with no exact value?
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Redoxify

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Re: VCE Methods Question Thread!
« Reply #10188 on: May 09, 2015, 07:18:41 pm »
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f(x)= sin pix/4             g(x)= -root(3)cos pix/4
find the two smallest possible values for which f(x) = g(x)
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faso

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Re: VCE Methods Question Thread!
« Reply #10189 on: May 09, 2015, 07:26:27 pm »
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No i mean straight off the calculator, we get a decimal answer with no exact value?
Change your settings. Take it off approximate and make it exact.
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cosine

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Re: VCE Methods Question Thread!
« Reply #10190 on: May 09, 2015, 07:35:23 pm »
+1
f(x)= sin pix/4             g(x)= -root(3)cos pix/4
find the two smallest possible values for which f(x) = g(x)





So we have





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cosine

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Re: VCE Methods Question Thread!
« Reply #10191 on: May 09, 2015, 08:05:26 pm »
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Is this possible? It's a tech-free question:

Determine the maximal domain and range of

I know the domain is

But how can we find the range?
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StupidProdigy

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Re: VCE Methods Question Thread!
« Reply #10192 on: May 09, 2015, 08:15:11 pm »
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Is this possible? It's a tech-free question:

Determine the maximal domain and range of

I know the domain is

But how can we find the range?
Think about the asymptotic behaviour, does y approach when you sub in a really big x value? Also realise the reflection in the x axis will flip the range around meaning it will be from negative infinity to the asymptote. Hope that helps :)
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cosine

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Re: VCE Methods Question Thread!
« Reply #10193 on: May 09, 2015, 08:25:36 pm »
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Think about the asymptotic behaviour, does y approach when you sub in a really big x value? Also realise the reflection in the x axis will flip the range around meaning it will be from negative infinity to the asymptote. Hope that helps :)

Correct answer is -5

Given
Find the average rate of change between [1, 5]?
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StupidProdigy

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Re: VCE Methods Question Thread!
« Reply #10194 on: May 09, 2015, 08:30:55 pm »
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Correct answer is -5

Given
Find the average rate of change between [1, 5]?
No it's not, that's the y-int. Is there a domain restriction?
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cosine

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Re: VCE Methods Question Thread!
« Reply #10195 on: May 09, 2015, 08:52:26 pm »
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Correct answer is -5

Given
Find the average rate of change between [1, 5]?

Bump :)
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Redoxify

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Re: VCE Methods Question Thread!
« Reply #10196 on: May 09, 2015, 08:58:20 pm »
+1
Correct answer is -5

Given
Find the average rate of change between [1, 5]?


a(5) - a(1)/5-1
very simply because you can  picture the equation given as y= (h+3)^2 + 500 so when you sub in x you get y,
hence you can do y2-y1/x2-x1,
hope this helps :)
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cosine

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Re: VCE Methods Question Thread!
« Reply #10197 on: May 09, 2015, 09:00:00 pm »
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a(5) - a(1)/5-1
very simply because you can  picture the equation given as y= (h+3)^2 + 500 so when you sub in x you get y,
hence you can do y2-y1/x2-x1,
hope this helps :)

So you're saying that average rate of change is from a value to another, whereas the instantaneous rate of change is at one particular point of the curve?

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Redoxify

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Re: VCE Methods Question Thread!
« Reply #10198 on: May 09, 2015, 09:00:33 pm »
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So you're saying that average rate of change is from a value to another, whereas the instantaneous rate of change is at one particular point of the curve?

exactly :)
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cosine

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Re: VCE Methods Question Thread!
« Reply #10199 on: May 09, 2015, 09:06:19 pm »
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Why is it that when we find the equation of tangents, we first find the gradient at the x-value, then find the corresponding y-value and substitute them into y=mx+c?
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