Equation of the curve passing through (3, 9) which satisfies the differential equation
is


- None of these

Answer:The correct answer is: 
Book A Free Demo

Grade
Related Questions to study
If
and f(1) = 2, then f(3) =
If
and f(1) = 2, then f(3) =
Solution of
is given by
Solution of
is given by
The general solution of the equation
is
The general solution of the equation
is
The degree and order of the differential equation of all tangent lines to the parabola x2 = 4y is :
The degree and order of the differential equation of all tangent lines to the parabola x2 = 4y is :
The differential equation of all non-horizontal lines in a plane is :
The differential equation of all non-horizontal lines in a plane is :
The differential equation of all non-vertical lines in a plane is :
The differential equation of all non-vertical lines in a plane is :
The differential equation of all conics with the coordinate axes, is of order
The differential equation of all conics with the coordinate axes, is of order
If the algebraic sum of distances of points (2, 1) (3, 2) and (-4, 7) from the line y = mx + c is zero, then this line will always pass through a fixed point whose coordinate is
If the algebraic sum of distances of points (2, 1) (3, 2) and (-4, 7) from the line y = mx + c is zero, then this line will always pass through a fixed point whose coordinate is
The figure shows electric potential V as a function of
. Rank the four regions according to the magnitude of
-component of the electric field E within them, greatest first

For I region,

For II region,
For III region.
For IV region,
From these values, we have
The figure shows electric potential V as a function of
. Rank the four regions according to the magnitude of
-component of the electric field E within them, greatest first

For I region,

For II region,
For III region.
For IV region,
From these values, we have
A hollow conducting sphere is placed in an electric field produced by a point charge placed at P as shown in figure.
be the potentials at points A, B and C respectively. Then

So,
A hollow conducting sphere is placed in an electric field produced by a point charge placed at P as shown in figure.
be the potentials at points A, B and C respectively. Then

So,
Three charges
and
are placed at the vertices of an isosceles right angle triangle as in the figure. The net electrostatic potential energy is zero if
is equal to

On solving,

Three charges
and
are placed at the vertices of an isosceles right angle triangle as in the figure. The net electrostatic potential energy is zero if
is equal to

On solving,
