How to do it using midpoint?use midpoint formula,its really easy!
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How to do it using midpoint?use midpoint formula,its really easy!
SoRry noDo you know how to do the question using vector move step?
((2+0)/2, (14+10)/2)=(1,12) => midpoint of ACHow to do it using midpoint?
http://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_S08_qp_01.pdf
Question 2 ii , please preferred on paper so I can understand better each step.
Brief explanation if necessary pleaseee,

http://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_S08_qp_01.pdf
Question 3 ii, on paper please.
the vector move step is pretty easy, you have to look at A and B look at how many x steps it takes and how many y steps it takes and in what direction for you to move from A to B or vice versa for example, look at A to B, it moves from 2 to -2 in x direction, so use this:Do you know how to do the question using vector move step?
Thanks so much man.
Thank youWhen you expand ((1+x^2)^(2)) you get is x^4 + 2x^2 + 1
Now from part a you got the expansion like ; 32 + 80x^2 + 80x^4
Now multiply each brackets.
(x^4 + 2x^2 + 1)(32 + 80x^2 + 80x^4) = 32x^4 + 80x^6 + 80x^8 + 64x^2 + 160x^4 + 160x^6 + 32 + 80x^2 + 80x^4
Now we need coff. of x^4, hence, add 'em, 32 + 160 +80 = 272![]()
Since tan 0.25pi = 1
View attachment 40924
2tan^2 x.cos x=3Need help in identities
http://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_S08_qp_01.pdf
Question 2 I
2(1-cos^2 theta)Need help in identities
http://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_S08_qp_01.pdf
Question 2 I
I dont find anything "degrading on this intellectual forum".But anyways i dont bother all this.Nice explanationDude, first off, you really need to cool off and let go of that khuari a bit. Give the lady some respect. Secondly, what you are asking is pretty simple. Look, you need to find the angle between a curve and a tangent, right? That would require you to know two things: The gradient of the tangent to the curve and the other is the point on the curve to which you need angle from. Next you differentiate the equation of the curve and find the gradient of that point by substitution and now all you need to know is the fact that a gradient is just simple the ratio of the height of an point to the width of it, that means,
Rise/Run. Which is just like the tan formula, Tan@ = perp/base so if you take the tan inverse of the gradient of that point and then take the tan inverse of the gradient of the tangent, you will have two angles, subtract the larger angle from the smaller angle and you have the angle between a tangent and a point on the graph. Lastly, I would humbly ask you to remove that comment from the thread, it looks extremely degrading on such an intellectual forum.
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