A-level Mathematics By Maisum Hayati
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Saturday, April 15, 2017
Thursday, April 13, 2017
May June 15 Paper 32
WORKED SOLUTION
3) A curve has equation y = cos x cos 2x. Find the x-coordinate of the stationary point on the curve in
the interval 0 < x < (pi/2), giving your answer correct to 3 significant figures.
Wednesday, April 5, 2017
Finding solutions for a particular paper
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-See the picture above where it has the search option.
-Type for the required paper "May June 2015 Paper 31" in the search option and you will get your required paper.
-This blog is new and needs update so time by time solutions will be added.
-Subscribe your email by using the subscribe option to get updates whenever a paper solution is added.
MAY JUNE 2015 PAPER 31
WORKED SOLUTION
4) The equation of a curve is
y = 3 cos 2x + 7 sin x + 2.
Find the x-coordinates of the stationary points in the interval 0 ≤ x ≤ pi. Give each answer correct to
3 significant figures.
8) The complex number w is defined by w = (22 + 4i)/(2
− i)^2.
(i) Without using a calculator, show that w = 2 + 4i.
(ii) It is given that p is a real number such that (pi/4) ≤ arg(w
+ p) ≤ (3pi/4). Find the set of possible values
of p.
(iii) The complex conjugate of w is denoted by w*. The complex numbers w and w* are represented
in an Argand diagram by the points S and T respectively. Find, in the form |z-a| = k, the
equation of the circle passing through S, T and the origin.
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