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Applications of Derivatives Test - 28

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Applications of Derivatives Test - 28
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  • Question 1
    4 / -1
    A spherical balloon is filled with 4500π cu m of helium gas. If a leak in the balloon causes the gas to escape at the rate of 72 π cu m/min, then the rate (in m/min) at which the radius of the balloon decreases 49 min after the leakage began is
    Solution

  • Question 2
    4 / -1
    If y = 2x3 - 2x2 + 3x -5, then for x = 2 and ∆x = 0.1, value of ∆y is
    Solution

  • Question 3
    4 / -1
    The distance (in metres) travelled by a vehicle in time t (in seconds) is given by the equation s = 3t3 + 2t2 + t +1. The difference in the acceleration between t = 2 and t = 4 is
    Solution

  • Question 4
    4 / -1
    The equation of motion of a particle moving along a straight line is s = 2t3 - 9t2 + 12 t, where the units of s and t are cm and s. The acceleration of the particle will be zero after
    Solution

  • Question 5
    4 / -1
    A particle is moving in a straight line. At time t, the distance between the particle from its starting point is given by x = t - 6t2 + t3. Its acceleration will be zero at
    Solution

  • Question 6
    4 / -1
    The distance covered by a particle in t sec is given by x = 3 + 8t - 4t2
    Solution

  • Question 7
    4 / -1
    If a particle moves such that the displacement is proportional to the square of the velocity acquired, then its acceleration is
    Solution

  • Question 8
    4 / -1
    Let f : [0,1] → R(the set of all real numbers) be a function. Suppose the function f is twice differentiable,
    f(0) = f(1) = 0 and satisfies f \'\'(x) - 2f \'(x) + f(x) ≥ ex, x ϵ [0,1].
    Which of the following is correct for 0 < x < 1?
    Solution

  • Question 9
    4 / -1
    The function f(x) = tan-1 (sin x + cos x) is an increasing function in
    Solution

  • Question 10
    4 / -1

    Solution

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