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Applications of Derivatives Test - 42

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Applications of Derivatives Test - 42
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    A stone is falling freely and describes a distance s in t seconds given by equation s = 1/2 gt2. The acceleration of the stone is
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    The equation of motion of a particle is given by s = 2t3 – 9t2 + 12t + 1, where s and t are measured in cm and sec. The time when the particle stops momentarily is
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    If a spherical Balloon has a variable diameter 3x + 9/2, then the rate of charge of its volume with respect to x is
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  • Question 8
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    The velocity of a particle at time t is given by the relation v = 6t – t2/6. The distance travelled in 3 seconds is, if s = 0 at t = 0
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    The equation of motion of a car is s = t2 – 2t, where is measured in hours and s in kilometres. When the distance travelled by a car is 15 km, the velocity of the car is
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  • Question 10
    4 / -1
    A stone moving vertically upwards has its equation of motion s = 490t – 4.9 t2. The maximum height reached by the stone is
    Solution

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