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Shit happens dude
Just make sure it doesnt tomorrow.
TOMORROW*Exactly lol, emphasis on TOMORROW.
can you tell me how to make Q7 iii plshttp://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w10_qp_12.pdf
There's a problem in 6(i) right?
easy 2x-3<1Q. A geometric progression has the first term 4, and common ration (2x-3) , find the set of values of x for which the geometric progression has a sum to infinity.
How ?
r<1 if sum to infinity existsQ. A geometric progression has the first term 4, and common ration (2x-3) , find the set of values of x for which the geometric progression has a sum to infinity.
How ?
easy 2x-3<1
2x<4
x<2
r<1 if sum to infinity exists
solve this inequality using the vlaue of r u have : - (2x-3) and u'll get ur range... i think
sorryYou guys make me feel dumb e_e ..
Ill bring hard questions next time \:<
sorry
but yeah pls i dotnhave energy left to search each past paper xD
haha ooooh thats okay..... i get stuck on soe pretty simple questions and then i think damn wat am i doing here!! we hav our momentsYou guys make me feel dumb e_e ..
Ill bring hard questions next time \:<
all questions :OHey can any1 give me right answers for oct 2012 paper 13. The ms is confusing ,not all answers in there
The marking scheme is confusing doesn't have answers for some.all questions :O
try www.freeexampapers.com
sometimes the "er" is helpfulThe marking scheme is confusing doesn't have answers for some.
Okay will try that Jazak Allahyeah most of the time you make the same mistake the students who took the exam are making so er can help
i) y=0
0=x(x-2)
x=0 and x=2
a=2 (since its visible from the graph that a cant be zero)
ii) b is a max pt.
dy/dx = 3x^2 -8x +4 =0
x= 2 and x= 2/3
b=2/3 (since both turning pts are visible from the graph and b is the first turning pt so i ll take the smaller value of x) (beside a was 2)
s
iii) integrate the function with limits 0 and 2
iv) It is asking for the minimum value of dy/dx... dy/dx= 3x^2 - 8x +4
thus yu just have to find minum value of that quadratic function
Two ways to do it .. Do completing squares or just derivate it again and equate it to zero .. u shall get x substitute that x to the dy/dx equation and that will be yur anser
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