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Question
1 Find all solutions of the following equations in the interval [0, 2π)
(a) sin(2x) = √2 cos(x).
(b) 2 cos2(x) + 3 sin(x) = 3.
2. Sketch the graph of the circular function
F(Θ) = 1- 2cos (3Θ +π)
i. State clearly the amplitude, phase shift, period and the equation of the midline.
ii. Show working for all Θ- and y-intercepts for the function y = f(Θ).
iii. Show at least two periods for the graph of y = f(Θ), and label the axes clearly.
(b) Prove the following identity
2sin(1/2 (x+y))cos (1/2(x-y))= sin(X) +sin(y)
Make sure you show all working and give clear explanations.
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A) Prove the following theorem by considering two distinct cases. For any integer n, n 2 + n is even. B) If x = r 2 - s 2 and y = 2rs for any integers r and s, then x 2 +
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Use Lagrange interpolation to estimate f(3), given that f(1) = 1, f(4) = -3, f(2) = 0 and f(-1) = 3.
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1. what is the formula of the sequence by three?
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