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A particle moving in a straight line covers a distance of x cm in t second, where x = t3 + 6t2 – 15t + 18. When does the particle stop?

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MCQs on derivative application, quantities rate change, derivative applications for error determination, increasing and decreasing functions, tangents, normals, approximations, maxima and minima.


A particle moving in a straight line covers a distance of x cm in t second, where x = t<sup>3</sup> + 6t<sup>2</sup> – 15t + 18. When does the particle stop?






 
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