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If , then coefficient of in D(x) is :
If , then coefficient of in D(x) is :
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The system of homogeneous equations has a non‐ trivial solution for
The system of homogeneous equations has a non‐ trivial solution for
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The number of points in the rectangle which lie on the curve and at which the tangent to the curve is parallel to the ‐axis is
The number of points in the rectangle which lie on the curve and at which the tangent to the curve is parallel to the ‐axis is
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Tangent drawn at any point to the curve always makes
Tangent drawn at any point to the curve always makes
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If the normal to the curve y=f(x) at the point (3, 4) makes an angle with the positive ‐axis then
If the normal to the curve y=f(x) at the point (3, 4) makes an angle with the positive ‐axis then
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The point(s) on the curve where the tangent is vertical is (are)
The point(s) on the curve where the tangent is vertical is (are)
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The radius and height of a cylinder are equal to the radius of sphere The ratio of the rates of change of the volume of the sphere and cylinder is
Here we used the concept of differentiation and the formulas of cylinder and sphere to find the ratio. Given that the ratio of the rates of growth of the sphere's and cylinder's volumes is 3:4, the ratio of the rates of growth of the cylinder's volume to that of the sphere's volume is 4:3.
The radius and height of a cylinder are equal to the radius of sphere The ratio of the rates of change of the volume of the sphere and cylinder is
Maths-General
Here we used the concept of differentiation and the formulas of cylinder and sphere to find the ratio. Given that the ratio of the rates of growth of the sphere's and cylinder's volumes is 3:4, the ratio of the rates of growth of the cylinder's volume to that of the sphere's volume is 4:3.
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The equation of normal to y=x log x is parallel to 2x-2y+3=0 then the equation of the normal is
The equation of normal to y=x log x is parallel to 2x-2y+3=0 then the equation of the normal is
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Three normals are drawn to the parabola from the point (c, 0) These normals are real and distinct when
Three normals are drawn to the parabola from the point (c, 0) These normals are real and distinct when
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The points of contact of the vertical tangents to are
The points of contact of the vertical tangents to are
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The curve touches the ‐axis at P(-2,0) and cuts the y ‐axis at a point where its gradient is 3 Then a+2b+c=-
The curve touches the ‐axis at P(-2,0) and cuts the y ‐axis at a point where its gradient is 3 Then a+2b+c=-
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If is to be square root of a determinant of the two rowed unit matrix, then should satisfy the relation
If is to be square root of a determinant of the two rowed unit matrix, then should satisfy the relation
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Matrix Ais given by then the determinant of is
Matrix Ais given by then the determinant of is
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If then
If then
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If then the number of positive divisors of the number p is
If then the number of positive divisors of the number p is
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