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The tangent to the curve y=f (x) at the point with absicsa x =1 from an angle of pi//6 and at the point x=2 an angle of pi//3 and at the point x=3 and angle of pi//4 . If f''(x) is contnuous, then the value of int_(1)^(3) f''(x)f'(x)dx+int_(2)^(3)f''(x)dx is |
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Answer» `(4sqrt(3)-1)/(3)` |
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