(tan9 + tan7) + (tan5+tan3) + 4(tan7+tan5)could you please show the steps ^
tan n + tan (n+2) = 1/(n+1)
so for tan9 + tan7 it will be 1/(7+1)
for tan3 + tan5 = 1/(3+1)
for tan5 + tan7 = 1/(5+1)
1/(7+1) + 1/(3+1) + 4*1/(5+1)
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(tan9 + tan7) + (tan5+tan3) + 4(tan7+tan5)could you please show the steps ^
thanks a lot,i made the mistake of setting t as the subject and then differentiating.Could you please solve the second part as well.dx/dt = 2t
dt = dx/2t
4t^3ln(x) dx/2t
2t^2 ln(x) dx
2(x-1)lnx dx
(2x-2)lnx dx
For the first part they ARE supposed to use 5C0 , but since 5C0 = 1, they are not showing it (like how (1/3)^0 is also = 1, which they're supposed to show but don't because they're just lazy lol).Q5, for the second and third part we use C, for eg. 5C2 but not the first. I don't get when we are supposed to use it. also for part iv, why is have they taken n as 5?
http://www.xtremepapers.com/papers/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w05_qp_6.pdf
http://www.xtremepapers.com/papers/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w05_ms_6.pdf
it will be done by parts.thanks a lot,i made the mistake of setting t as the subject and then differentiating.Could you please solve the second part as well.
39 and 63 are values of lower and upper quartiles. Use them to find n, and then µ. Use the normal distribution formula to find sigma.can someone please solve question 1 : ii)
http://www.xtremepapers.com/papers/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w09_qp_62.pdf
I found the mean39 and 63 are values of lower and upper quartiles. Use them to find n, and then µ. Use the normal distribution formula to find sigma.
I found the mean
but could you please explain for the others in detail
aha got it , thanx a lotYou have to assume that the probability up to wind speed of 63 km/h is 0.75, because the data is approx/ normally distributed. Use the Critical value in Normal Distribution Function Table to find value of z , which is 0.674. Then use the formula z = (x-µ)/σ to find σ.
thank you again.will bother you again soon.it will be done by parts.
u = lnx dv = 2x-2
du/dx = 1/x v = 2x^2/2 - 2x
du = dx/x v = x^2 - 2x
uv - integral of vdu
lnx(x^2 - 2x) - integral[ (dx/x) (x^2 - 2x)]
lnx(x^2 - 2x) - integral [ (x - 2)dx]
lnx(x^2 - 2x) - (x^2/2 - 2x)
lnx(x^2 - 2x) - (x^2)/2 + 2x
apply the limits. ans is 15ln5 - 4
http://forum.lowyat.net/topic/992396/allcan anyone pls upload the formula sheet, which will be given to us during the exam (i need the formula sheet for P3 and M1)
ur welcumthank you again.will bother you again soon.
1/8 - (cos4x)/8http://www.xtremepapers.com/papers/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_s04_qp_3.pdf
http://www.xtremepapers.com/papers/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_s04_ms.pdf
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question 5 i) proove the identity! mind jammed help me out plz anY one
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