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(sec^x - 7 / Sin^7x ). Dx Is Equal To
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X^4 - 1 / X^2 (x^4 + X^2 + 1)^1/2. Dx Is Equal To
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If U = - F (theta) Sin Theta + F (theta) Cos Theta And V = F (theta) Cos Theta + F (theta ) Sintheta, Then
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(x + 1) (x + 2)^7 (x + 3) Dx Is Equal To
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Sin (lon X) + Cos (lon X) Dx Is Equal To
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1 / Sin (x - A) Sin (x - B). Dx Is Equal To
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Sin ^-1 Cos 3x Dx Is Equal To
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1/root 7 - X^2 Dx Is Equal To
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Root 1 + Cos X Dx Is Equal To
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The Maximum Value Of The Function
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Let A, BE R Be Such That Function F Given By
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If Y = 4x + 3 Is Parallel To The Tangent Of The Parabola Y^2 = 12x, Then Is Distance From The Normal Parallel To The Given Line Is
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The Angle Of Intersection Between The Curves Y = [|sin X| + |cos X| ] And X^2 + Y^2 = 10, Where [x] Denotes The Greatest Integer < - X , Is
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The Minimum Radius Vector Of The Curve
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The Equation Of The Tangent Of The Curve
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The Number Of Points, Where (x) Attain Its Minimum Value, Is
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The Rate Of Change Of The Surface Area Of The Sphere Of Radius R, When The Radius Is Increasing At The Rate Of 2 Cm/s Is Proportional To
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If A Stone Thrown Upwards, Has Equation Of Motion S = 490t - 4.9t^2 . Then, The Maximum Height Reached By It Is
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A Particle Moves In A Straight Line, So That S = Root T Then Its Acceleration Is Proportional To
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The Circumference Of A Circle Is Measured As 56 Cm With An Error 0.02 Cm. The Percentage Error In Its Area Is
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If The Distance S Covered By A Particle In Time T Is Proportional To The Cube Root Of Its Velocity, Then The Acceleration Is
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A Point On The Parabola Y^2 = 18x At Which The Ordinate Increases At Twice The Rate Of The Abscissa Is
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