IGCSE/GCSE/O & A Level/IB/University Student Forum
Qualification => Subject Doubts => IGCSE/ GCSE => Math => Topic started by: 7ooD on May 18, 2009, 07:40:10 pm
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how can it be that Nth+ (n+1)th term = (n+!)^2?????
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for which sequence,
plz write down the sequence
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oh dam i found the answer i did it wrong the correct answer is
n(n+1) + (n+1)(n+2)
k(2) K(2)
n square+n + n square+3n+2
2 2
2n square+4n+2
2
n square + 2n + 1
= (n+1)(n+1)
=(n+1) square
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well i didn't understand a word...don't know from which paper too... ;)
but happy that u got the right answer :)
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dude it is maths paper 4 2009 june this session paper
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well!!
i am appearing for the nov 2009 exam..
not this one
(1 year younger to u guys)
lol
:)
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gosh, that question!!! so bad!! i lost all 5 marks... read the question like 24 million times but still didn't answer....... cancelled like 5 billion times.... that question really put me down... i don't even want to no the answer.... :'(
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hey even i cldnt get it bt then finally i did wth d subsitution method to prove tht it was (n+1)^2 n ya i gues i can achieve marks by tht method 2 n dam i m worried fr probabaility i messed it up n ya wht is d % ans of tht sphere..... ???
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hey even i cldnt get it bt then finally i did wth d subsitution method to prove tht it was (n+1)^2 n ya i gues i can achieve marks by tht method 2 n dam i m worried fr probabaility i messed it up n ya wht is d % ans of tht sphere..... ???
i thought there was some mistake in the "show clearly that the sum is (n+1) squared :S
and for the precentage of the sphere, i got 502%!!!
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ok do u knw d probabillity ans plzzzz
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hey even i cldnt get it bt then finally i did wth d subsitution method to prove tht it was (n+1)^2 n ya i gues i can achieve marks by tht method 2 n dam i m worried fr probabaility i messed it up n ya wht is d % ans of tht sphere..... ???
i thought there was some mistake in the "show clearly that the sum is (n+1) squared :S
and for the precentage of the sphere, i got 502%!!!
For the percentage of the sphere i got 4 hundred something. And the nth term is easy. You have to prove that the nth TERM plus the nth+1 TERM = n(NOT TERM)^2. So the 2nd term was 3 and the 3rd term was 6 so 3+6=(2+1)^2