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Variant 12 - Winter 2012Which year is this?
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Variant 12 - Winter 2012Which year is this?
Here:Can somebody explain question 5 of this paper? (it's about solving differential questions)
http://studentbounty.com/pastpapers/Cambridge International Examinations (CIE)/International AS and A Level/Mathematics (9709)/2010 Jun/9709_s10_qp_31.pdf
Thanks!
http://sketchtoy.com/65040497Variant 12 - Winter 2012
yeah 2 is is the answer, thanks alotIs p=2 correct? If yes then here is the solution:
View attachment 52886
Thanks to abcde and rookz didlu
done by _AhmadCan someone please help me with 5(ii)
Here you go for Q7, I'll solve Q9 for you tomorrow
done by _Ahmad
z=9 e^i(1/3)
z=9(e^0(cos(1/3)+i sin(1/3))
square root of z=(9 (e^0(cos(1/3)+i sin(1/3)) )^1/2
=9^(1/2)( cos(0.5*(1/3 π))+i sin(0.5*(1/3 π)) )
=+-3(cos(1/6 π) + i sin(1/6 π))
one square root is =3(cos(1/6 π) + i sin(1/6 π))
= (3√3/2)+i (3/2) (open the bracket)
r=3
θ=1/6 π
so 3 e^i (1/6) π
other root = - 3(cos(1/6 π) + i sin(1/6 π))
= - (3√3/2)- i (3/2)
r=3
θ = (1/6 π)
θ= (1/6 π)-π = -(5/6)π
so 3 e^i (-5/6) π[
Got it,, Thanks dude..Tan inverse of 3=71.565
Sin 71.565=x-1
.948+1=x
Therefore x=1.9486
Three significant figures: 1.95
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