Thanks so much VanillaRice, yeah thankfully it's not VCAA
Q7: I don't understand how the report did this question (1st image= question, 2nd image= ans from report)
Q18 (3rd image): The ans is B but I got this by hand. It doesn't work on the calc if I define g(x) since I don't get true when I type B in...
Q20 (4th image): the examiners report says the inverse transformation maps y = x^2 onto f(x). What does this mean?
For 2013 3di) Section 2, what does the examiners report say to find d/dx of f(x)? Shouldn't it be finding d/dx of length EF? I got the right answer, but just wondering about this line of working. Sorry I can't post an image- it's extended response
General question: If the average value of f(x) is 2, does that mean if we draw y=2, the areas above y=2 and below y=2 are the same?
Another general question: Do we need to add units to our ans? e.g. For to state the max temp, I wrote 27. Do I write 27 degrees Celsius? Same with period- if the x-axis represents hours, do I need to write the period in h? Also, if the equation is already defined in the question e.g. f(x)=x^2- when I show my working to find the x-int for examples, can I just f(x)=0 or do I have to write X^2=0?
7) I would approach this question in a different way. I would sketch the function on my calculator, restricting my domain as required for each option. Check which are not one to one (i.e. will have no inverse), and eliminate those. You should be able to find one which gives a one to one with the maximum domain.
The way the report has approached this question is to find the maximum domain for which an inverse may exist, and then selected the option which fits within that domain.
18) You need to restrict your domain as per the question. Are you on the CAS ti-nspire?
You need to type in
2f(8x)=f(x
2)+6|x>0
which will restrict that domain to x>0.
Alternatively, when you type in just 2f(8x)=f(x
2)+6, select the output equation, and solve for x. You should get x>=0 as your answer, which verifies that the expression is only true when x is greater than or equal to zero, as per the question.
20) It means that when the transformations are applied to one of the options, you will get y = x
2 as your transformed equation. The 'inverse' transformation means we are moving in the opposite direction.
3di) If you read carefully, they are actually finding the derivative of the equation of the length of EF (which is y-f(x)), as you have stated.
RE: average value. The average value is the y value which forms a rectangle in the domain, which has an area equal to the area under the function in that same domain.
RE: units in answers. Not sure if you're deducted marks for no units, but it's always good practise to do so.
Hi guys sorry for asking so many questions!
And thank you for vanillarice and atarnotesuser for answering my other question
Could someone please help me on the VCAA 2012 EXAM 2 SECTION 2 Question 2c?
I just have no idea how VCAA did it in the solutions and my numbers don’t factorise to what they have,
Thank you so much in advance!
Edit: sorry, to be precise, I don’t know how they got -2/(2p-4)^2 for the gradient
How did you go about finding an equation for the tangent? I'm assuming you're not familiar with the method used in the solution.
Did you finding the derivative of the curve at x=p, and formed an equation in the form y = mx+c? You should have gotten:
Spoiler
^2}x+c)
Substitute (p,f(p)) and solve for c gives
^2}p)
So now our tangent equation is
^2}x+\frac{1}{2p-4}+3 + \frac{2}{(2p-4)^2}p)
Multiplying both sides by (2p-4)
2 gives
as required.
Hey everyone!
My teacher told me that I could attach my textbook to my exercise book and use that as a bound reference (as long as it is taped together and then contacted over).
Is this true?? 
Thanks
Yes, provided that the bound reference has one, single binding, and follows all other rules set out by VCAA, it should be fine.

That being said, I would not recommend bringing in your textbook. You have very limited time in Exam 2, and you should not be wasting that time flicking through your textbook. If you have topics that you're unsure about, I would recommend that you summarise them in your notebook. The choice is up to you, however.
Hope this helps
