some pretty tough trigonometry questions. enjoy.......
time limit : 30 minutes.
Q1) 6. If sin x, cos x and tan x are in G.P., then cot6 x –
cot2 x =
(a) 0 (b) –1
(c) 1 (d) Depends on x
Q2) Minimum value of 2sin x + 2cos x is equal to
(a) 2 1 - root2 (b) 2 1- 1 /root 2
(c) 2 root2-1 (d) None of these
Q3) solve for minimum value of x -
tan(x+100) = tanx*tan(50+x)*tan(x-50)
Q4) find the number of values in [0,2pi] for which sin2x = cos3x has a solution.
Q5) find x if cos3x*cos3x + sin3x*sin3x = 0
Q6) find the number of solutions of sinx = x2 + x + 1
Q7) find the interval in which the smallest positive root of tanx - x = 0 lies.
Q8) sin4x + cos4x = a
find the interval in which a lies for a solution.
Q9) find the least value of p for which the equation,
cos(psinx) = sin(pcosx) has a solution in the interval [0,2pi].
Q10) describe the graph of cosx*cos(x+2) - cos2(x+1).
if you appreciate these questions, like my article......
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