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November 01, 2025, 05:00:14 pm

Author Topic: VCE Methods Question Thread!  (Read 5770377 times)  Share 

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knightrider

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Re: VCE Methods Question Thread!
« Reply #5580 on: August 08, 2014, 04:47:10 pm »
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In terms of trignometry

For the graphs what are the things you need to label

bobisnotmyname

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Re: VCE Methods Question Thread!
« Reply #5581 on: August 08, 2014, 06:04:24 pm »
+1
In terms of trignometry

For the graphs what are the things you need to label
all the points of intrest, intercepts and highest lowest point

keltingmeith

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Re: VCE Methods Question Thread!
« Reply #5582 on: August 08, 2014, 06:23:07 pm »
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For trig graphs, you should also indicate the median line.

Outclass

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Re: VCE Methods Question Thread!
« Reply #5583 on: August 09, 2014, 04:18:29 pm »
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Can someone please solve this for me? :)

(-30/pi)cos[pi/30(x+45)]+3x=200

Thanks :)
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knightrider

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Re: VCE Methods Question Thread!
« Reply #5584 on: August 09, 2014, 05:53:06 pm »
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For these types of graphs how do you determine whether it is a cos or sin graph

kinslayer

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Re: VCE Methods Question Thread!
« Reply #5585 on: August 09, 2014, 06:05:26 pm »
+1
For these types of graphs how do you determine whether it is a cos or sin graph

Technically any sine graph is also a cosine graph and vice versa, since . If you give me any sine graph I can just apply that transformation and give you an identical cosine graph.

This one is probably intended to be written with a cosine, because where t = 0, W is at a maximum, just like a cosine graph. You would then be expected to write down



« Last Edit: August 09, 2014, 06:47:39 pm by kinslayer »

LiquidPaperz

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Re: VCE Methods Question Thread!
« Reply #5586 on: August 09, 2014, 07:30:34 pm »
+1
State the rule connecting y and x for each of the following graphs:

Spoiler
d) y=1/2x^2 +1 e) y=−1/2x^2+6 f) y= 1/2x^2

Thanks!

keltingmeith

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Re: VCE Methods Question Thread!
« Reply #5587 on: August 09, 2014, 07:40:36 pm »
+2
First thing to notice is that the independent variable isn't x, it's either or .

Now, for the first graph, we have . We know that they're proportional to each other due to the straight line. However, we also need to consider the fact that this line DOESN'T go through the origin, which means we actually have . Now, substituting the y-intercept into the equation, we get . Now, we just need to find the gradient, which can be done in any way you like. I'm going to use the point (4,3), knowing that , not x.




Therefore, for d, . Use this same method to try and find the rules for the next two linear graphs.

LiquidPaperz

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Re: VCE Methods Question Thread!
« Reply #5588 on: August 09, 2014, 08:00:43 pm »
+1
thanks, and for this question it asks to express y in terms of x but answer has A? how do you figure out the answer

BTW, what is the exact value of tan(-pi/3) ?

keltingmeith

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Re: VCE Methods Question Thread!
« Reply #5589 on: August 09, 2014, 08:10:53 pm »
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Same way I did above. If something has in there, it is still in terms of x.

The exact value of tan(-pi/3) is

Rod

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Re: VCE Methods Question Thread!
« Reply #5590 on: August 10, 2014, 08:40:39 pm »
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Hey Euler and others

Can you please show me how to do all of question 2c

http://www.vcaa.vic.edu.au/Documents/exams/mathematics/2008mmcas2-w.pdf

Spent a while thinking last night but then got too frustrated, opened it up today as wel and I still unfortunatly don't know where to start.
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keltingmeith

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Re: VCE Methods Question Thread!
« Reply #5591 on: August 10, 2014, 08:56:47 pm »
+2
Using all the bounds they've given us, we can draw them on and see that we have a trapezium. So, using the area of the trapezium, we have . Expanding at this point should not be necessary.

Next, we want to find out when this equals 7. So, we get:


(note: I used an online calculator because lazy, you'll be fine to just chuck this into the CAS).

(iii) I'll leave to you, because you now have the answers to give the thinking to answer this. (also because it relies on prior answers)

Rod

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Re: VCE Methods Question Thread!
« Reply #5592 on: August 10, 2014, 09:04:10 pm »
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Using all the bounds they've given us, we can draw them on and see that we have a trapezium. So, using the area of the trapezium, we have . Expanding at this point should not be necessary.

Next, we want to find out when this equals 7. So, we get:


(note: I used an online calculator because lazy, you'll be fine to just chuck this into the CAS).

(iii) I'll leave to you, because you now have the answers to give the thinking to answer this. (also because it relies on prior answers)
Ahh you beast, thank you

Just one more sorry, from the same exam, q 3b. Like that other question, I just don't know where to start, don't really understand what the question is asking me.
2013-2014:| VCE
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Rod

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Re: VCE Methods Question Thread!
« Reply #5593 on: August 10, 2014, 09:07:12 pm »
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Using all the bounds they've given us, we can draw them on and see that we have a trapezium. So, using the area of the trapezium, we have . Expanding at this point should not be necessary.

Next, we want to find out when this equals 7. So, we get:


(note: I used an online calculator because lazy, you'll be fine to just chuck this into the CAS).

(iii) I'll leave to you, because you now have the answers to give the thinking to answer this. (also because it relies on prior answers)
Just with this one though, I'm struggling to see where you get the trapezium. Don't we only find out the area of CA?
2013-2014:| VCE
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Currently: Physiotherapist working at a musculoskeletal clinic. Back pain, sore neck, headaches or any other pain limiting your study? Give me a PM (although please do see your personal health professional first!)

Any questions related to pathways towards studying dentistry or physiotherapy? Gimmi a PM!

IndefatigableLover

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Re: VCE Methods Question Thread!
« Reply #5594 on: August 10, 2014, 09:09:43 pm »
+1
Ahh you beast, thank you

Just one more sorry, from the same exam, q 3b. Like that other question, I just don't know where to start, don't really understand what the question is asking me.
With 3b, you would have found the time it takes to get the antidote whilst here you would use the formula:

Distance = Speed x Time (Transpose to make Time the subject)

And then you do it for the time it takes to run from the jungle and beach and you will see that the time it takes will not be enough for him to get his antidote :)