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Maths Application of Derivatives Class 12 MCQ and Assertion Questions

Question 1 of 5
Question 1 of 5
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A function \(f(x)\) represents the temperature of a chemical reaction over time. If \(f^{\prime}(t)>\theta\) and \(f^{\prime}(t)<0\) for a specific time interval, it means:
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Question 2 of 5
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The abscissa of the point on the curve \(3 y=6 x-5 x^3\), the normal at which passes through origin is:
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Question 3 of 5
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The equation of the normal to the curve \(y=\sin x\) at \((0,0)\) is:
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Question 4 of 5
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The two curves \(x^3-3 x y^2+2=0\) and \(3 x^2 y-y^3=2\)
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Question 5 of 5
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The function \(f(x)=4 \sin ^3 x-6 \sin ^2 x+12 \sin x+100\) is strictly
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Short Quiz · Class 12 · Maths · CBSE

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Chapter 6 Class 12 Application of Derivatives | 5 questions | about 4 minutes

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