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November 08, 2025, 08:32:25 am

Author Topic: VCE Methods Question Thread!  (Read 5782420 times)  Share 

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knightrider

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Re: VCE Methods Question Thread!
« Reply #7125 on: December 08, 2014, 12:05:40 pm »
0
They are equivalent.



Edit: beaten by Eulerfan (you are too fast :P)

Because that's easier. :P Watch closely:



Thanks eulerfan101 and Zealous  :)

knightrider

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Re: VCE Methods Question Thread!
« Reply #7126 on: December 08, 2014, 12:30:06 pm »
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Hi guys and girls what are your tips on doing well in maths methods and how did you go about preparing for sacs and the exam and how many practice exams did you end up doing and when do you recommend doing the vcaa ones.

Also what are your thoughts on finishing  the methods course in the holidays and at what pace did you work through the course

AirLandBus

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Re: VCE Methods Question Thread!
« Reply #7127 on: December 08, 2014, 01:03:10 pm »
+1
Hi guys and girls what are your tips on doing well in maths methods and how did you go about preparing for sacs and the exam and how many practice exams did you end up doing and when do you recommend doing the vcaa ones.

Also what are your thoughts on finishing  the methods course in the holidays and at what pace did you work through the course

In terms of holiday work, i think the best is to go over stuff from 1/2 and practice the stuff you messed up on, clear up any doubts and probs do chapter 1 and 2 for the holidays. Can do more but i think thats over kill. Doing chapter 2 is probably over kill tbh. However, ive been talking to sir.jonse and hes smashing the textbook out. So i guess each to their own. Just do as much as you can and feel like doing. He loves maths so doing the whole textbook is probably enjoyable for him. Where as for others, they enjoy maths but not "that" much, so doing a couple of chapters ahead is sufficient otherwise they may burn out. The way i see it, say your a chapter or two ahead, when the class goes through the work in class it will be additional revision and clearing things up. And because youve already done the textbook questions, you can work on the harder questions and extending your knowledge. Thats the way I see it, differs from person to person. Just start and see what works for you.

Also, i your interested in joining a skype study group for methods (and possibly other subjects) add sir.jonse on skype and he will add you to the group convo. That applies to anyone BTW.

Talia2144

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Re: VCE Methods Question Thread!
« Reply #7128 on: December 08, 2014, 01:41:41 pm »
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Hi,can anyone please help with this question : it is a simultaneous eq)uation. ax+by=p and bx-ay=q I know how to solve the equation but I want to know when you solve for x you get y=bp-aq divided by by a^2+b^ 2. Can you sub this y value into one of.the simultaneously and get x=ap+bq  divides. by a^2+B^2. Thank you

AirLandBus

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Re: VCE Methods Question Thread!
« Reply #7129 on: December 08, 2014, 01:56:10 pm »
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Hi,can anyone please help with this question : it is a simultaneous eq)uation. ax+by=p and bx-ay=q I know how to solve the equation but I want to know when you solve for x you get y=bp-aq divided by by a^2+b^ 2. Can you sub this y value into one of.the simultaneously and get x=ap+bq  divides. by a^2+B^2. Thank you

Might be helpful if you post the background info - ie the entire question.

Talia2144

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Re: VCE Methods Question Thread!
« Reply #7130 on: December 08, 2014, 02:29:09 pm »
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It is questions 2 I want solve it without using simultaneous twice but use substitution method if.its possible

kevviinn95

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Re: VCE Methods Question Thread!
« Reply #7131 on: December 08, 2014, 03:04:22 pm »
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It is questions 2 I want solve it without using simultaneous twice but use substitution method if.its possible
ax+by=p.........  equation 1
bx-ay=q.......... equation 2

bx-ay=q (using equation 2, rearrange for x)
bx=q+ay
x=(q+ay)/b

a(q+ay/b)+by=p (sub x value into equation 1)
(aq+a^2y)/b + by=p
aq+a^2y+b^2y=bp (multiplied previous equation by b)
y(a^2+b^2)+aq=bp(factorised by common factor y)
y(a^2+b^2)=bp-aq
y=(bp-aq)/(a^2+b^2) (solved for y)


bx-ay=q (using equation 2, rearrange for y)
-ay=-bx+q
ay=bx-q
y=(bx-q)/a

ax+b(bx-q/a)=p (sub y value into equation 1)
ax+(b^2x-bq)/a=p
a^2x+b^2x-bq=ap (multiplied previous equation by a)
x(a^2+b^2)-bq=ap (factorised by common factor x)
x=(ap+bq)/(a^2+b^2) (solved for x)
Bachelor of Commerce 2014-2016

SE_JM

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Re: VCE Methods Question Thread!
« Reply #7132 on: December 08, 2014, 04:12:57 pm »
0
Hello! ;D

I have a question about graphing logarithms. :)

find the x-intercept of:
y=2 + loge(3x-2)

I got the answer:
x= (e-2 + 2)/3

When I put that into the CAS, it comes up as 0.711778... but the answer is x=0.79. :'(

WHY?? :'(

Please help

Thanks!! :)


ikiwi

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Re: VCE Methods Question Thread!
« Reply #7133 on: December 08, 2014, 04:32:34 pm »
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Hmm I got 0.711778 as well. Maybe the answers are wrong?

SE_JM

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Re: VCE Methods Question Thread!
« Reply #7134 on: December 08, 2014, 04:34:10 pm »
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Hmm I got 0.711778 as well. Maybe the answers are wrong?

It gives me comfort to know someone got the same answer as me  :)
thanks :D perhaps the answer is wrong

catherine_mimi

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Re: VCE Methods Question Thread!
« Reply #7135 on: December 08, 2014, 05:02:37 pm »
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I keep getting the answer wrong...

32x-3x+2+8=0,

Somebody please help me!

Thanks,
Catherine ;)

brightsky

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Re: VCE Methods Question Thread!
« Reply #7136 on: December 08, 2014, 05:04:59 pm »
+1
3^(2x) - 3^(x+2) + 8 = 0
3^(2x) - 9*3^x + 8 = 0
Let A = 3^x.
A^2 - 9A + 8 = 0
(A - 1)(A - 8 ) = 0
A = 1 or A = 8
3^x = 1 or 3^x = 8
x = 0 or x = log_3(8 )
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catherine_mimi

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Re: VCE Methods Question Thread!
« Reply #7137 on: December 08, 2014, 05:07:52 pm »
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you're the best!  8)
3^(2x) - 3^(x+2) + 8 = 0
3^(2x) - 9*3^x + 8 = 0
Let A = 3^x.
A^2 - 9A + 8 = 0
(A - 1)(A - 8 ) = 0
A = 1 or A = 8
3^x = 1 or 3^x = 8
x = 0 or x = log_3(8 )

catherine_mimi

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Re: VCE Methods Question Thread!
« Reply #7138 on: December 09, 2014, 09:40:11 am »
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Hey all,
I have a question that I couldn't solve
Solve for x:
e-x + 3= x
Thanks!
 ;)

catherine_mimi

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Re: VCE Methods Question Thread!
« Reply #7139 on: December 09, 2014, 09:53:59 am »
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It's in the methods 3 & 4 Essential Cambridge book
There is a specific question where they ask you for a intersection concerning two graphs: e-x +3 and -loge(x+3)
I figured that if I made e-x +3 =x, I'd find the answer the easier way.  ;D