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Let g(x) = cos x2, f(x) = x , and α, β (α < β) be the roots of the quadratic equation 18x2 – 9πx + π2 = 0.
Then the area (in sq. units) bounded by the curve y = (gof)(x) and the lines x = α , x = β and y = 0, is:

(1) 1/2(√3-1)  (2) 1/2(√3+1)  (3) 1/2(√3-√2)  (4) 1/2(√2-1)

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