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Solutions (1 Viewer)

phil2005

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Ghost1788 said:
but the question stated 'interest is calculated on the balance at the beginning of the year' and since n=12.2325

therefore on the 13th year the final payment will be made...

therefore
2005 + 13 = 2018
therefore the coucil makes the final payment in 2018
Ahhh very good point...... i've been thinking all along it said at the END of each year. I concede then - it is 2018 :).
 

lourai*87

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bugger!!! I mutiplied by 3 for d) iii BUGGER!!

I was so thinking i got a good many questions out only to realise i screwed ip - for example Q7..stupit stupid mistake. Anne's was an arithmatic series, Kay's was geometric. I did both arithmatic. *kicks self (repeatedly)*
 

Oso

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phil2005 said:
Yeah i agree with you that dV/dt = -80L/s DOES imply that it's leaving, however when putting it into a sentence I like "draining at 80L/s" because to me that makes more sense - the draining implies the negative nature of the rate.

As for 5c, here's the solution:

y = 2e^x + 3x
dy/dx = 2e^x + 3

Since gradient of y = 5x – 3 is 5 and it is gradient is parallel to this line:

2e^x + 3 = 5
2e^x = 2
e^x =1
Therefore x = 0

When x = 0, y = 2x1 + 0 = 2

Therefore P is (0,2)
Thanks mate, I see I went wrong when finding the derivitive, but I may have scraped the other two marks...
 

starbaaa

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Tom-Tom said:
i did the same thing!! i think we wud get 1 mark 4 dat.
I did almost the same thing, except i wrote in the 13th year. I'm kicking myself -- when I read the question I said to myself, "right, the'yre asking for a specific year. remember to write the actual year". and did i? no. I just wrote "final repayment in the 13th year". I'm positive that all my working was correct, so I'm hoping for a mark.
 

Famine

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phil2005 said:
Very close mate -
P(One of each) = (100/300) * (100/299) * (100/298) * 6

You have to multiply by six because there are six possible arrangments:

i.e.
Red, Green, Blue
Red, Blue, Green
Green,Blue,Red
Green,Red,Blue
Blue,Green,Red
Blue,Red,Green

You'd probably get 1 out of 2 for what you wrote though :) !
Doh! Seems so obvious now. Oh well, what can you do.
 

[Damo]

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phil2005 said:
Ahhh very good point...... i've been thinking all along it said at the END of each year. I concede then - it is 2018 :).
I put 2018 too. coz n=12.23
how could it be 2017!?
 

[Damo]

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Oso said:
Crap!! Yeah, I'm pretty sure that's right... I just screwed myself by not thinking and putting 1/300 * 1/299 * 1/298 Dammit!!
Im in the same boat m8!!
 

Bookie

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By the way, for 10) b) iii) I put 17 m 34 s, but I think we were to put it as a fraction of 1 [ie 0.29]. Hopefully get a mark for it though. I tried hard for that question.

And one other (6biii i think) when does the rate of water flow the quickest. I put at the 60th minute, but it shouldve been the 1st minute.

Other than that, i'm sweet
 

rnitya_25

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princessj said:
i got 2017 too

yah me too, and i think that is correct, because i was doing a past paper and they had this kinda question, and at the end, they added it to the initial year to find out which year it was. which it why i addedd it to 2005 and got during the year 2017.
 

jennylim

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phil2005 said:
I know this sounds rather stupid, but i find the easiest way is to count it out with your fingers.

A1 = End of 2005
A2 = End of 2006
A3 = End of 2007
A4 = End of 2008
A5 = End of 2009
A6 = End of 2010
A7 = End of 2011
A8 = End of 2012
A9 = End of 2013
A10 = End of 2014
A11 = End of 2015
A12 = End of 2016

Thus, since n was slightly greater than 12,
It follows that it would be repaid in 2017

I think that it would make more sense if it said "equal annual repayments of $480000 until An < $480000 when the remaining balance will be paid in full". Either that or everyone has screwed up the question completely!

What's done is done i guess...
I did the same thing in the exam - wrote down each year and the payment beside it. I got end of 2017...hope it's ok.

Additionally with Q10b...

I got 7/16 for the first bit, and 17 minutes 34 seconds for the second. Because there would be two triangles, right, making up a square with area (1-t)^2? And then you just solve the quadratic with (1-t)^2 = 1/2....

At least, that's what I did. I'm pretty sure it's right, because it makes sense (if 15 minutes is 7/16 which is pretty close to half, then 17 and a half minutes could reasonably be 1/2). But we'll see.
 

r.haidar

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this thread should be closed... each post makes more and more confident that i fucked up lol not really but im sure someone out there believes it! let it go people, just wait for ur hsc results lol so impatient...

peace out
ralph
 

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