Question
The polar equation of the straight line passing through 
and parallel to the initial line is
The correct answer is:
Related Questions to study
The equation of the line passing through pole and 
is
The equation of the line passing through pole and is
The polar equation of 
is
Here we used the concept of polar coordinate system and also the trigonometric ratios to find the solution. So the equation is 
.
The polar equation of is
Here we used the concept of polar coordinate system and also the trigonometric ratios to find the solution. So the equation is .
The cartesian equation of 
is
Here we used the concept of the polar coordinate system and also the trigonometric ratios to find the solution. So the equation is 
.
The cartesian equation of is
Here we used the concept of the polar coordinate system and also the trigonometric ratios to find the solution. So the equation is .
Two tuning forks 
and 
are vibrated together. The number of beats produced are represented by the straight line 
in the following graph. After loading with wax again these are vibrated together and the beats produced are represented by the line 
If the frequency of is 
the frequency of will be
Two tuning forks and are vibrated together. The number of beats produced are represented by the straight line in the following graph. After loading with wax again these are vibrated together and the beats produced are represented by the line If the frequency of is the frequency of will be
If a hyperbola passing through the origin has 
and 
as its asymptotes, then the equation of its tranvsverse and conjugate axes are
Here we used the concept of polar coordinate system and also the trigonometric ratios to find the solution. 
If a hyperbola passing through the origin has and as its asymptotes, then the equation of its tranvsverse and conjugate axes are
Here we used the concept of polar coordinate system and also the trigonometric ratios to find the solution.
Five distinct letters are to be transmitted through a communication channel. A total number of 15 blanks is to be inserted between the two letters with at least three between every two. The number of ways in which this can be done is -
Five distinct letters are to be transmitted through a communication channel. A total number of 15 blanks is to be inserted between the two letters with at least three between every two. The number of ways in which this can be done is -
The number of ordered pairs (m, n), m, n 
{1, 2, … 100} such that 7m + 7n is divisible by 5 is -
The number of ordered pairs (m, n), m, n {1, 2, … 100} such that 7m + 7n is divisible by 5 is -
Consider the following statements:
1. The number of ways of arranging m different things taken all at a time in which p 
m particular things are never together is m! – (m – p + 1)! p!.
2. A pack of 52 cards can be divided equally among four players in order in 
ways.
Which of these is/are correct?
Consider the following statements:
1. The number of ways of arranging m different things taken all at a time in which p m particular things are never together is m! – (m – p + 1)! p!.
2. A pack of 52 cards can be divided equally among four players in order in ways.
Which of these is/are correct?
The total number of function ‘ƒ’ from the set {1, 2, 3} into the set {1, 2, 3, 4, 5} such that ƒ(i) ƒ(j), 
i < j, is equal to-
The total number of function ‘ƒ’ from the set {1, 2, 3} into the set {1, 2, 3, 4, 5} such that ƒ(i) ƒ(j), i < j, is equal to-
The number of points in the Cartesian plane with integral co-ordinates satisfying the inequalities |x| k, |y| k, |x – y| k ; is-
The number of points in the Cartesian plane with integral co-ordinates satisfying the inequalities |x| k, |y| k, |x – y| k ; is-
The numbers of integers between 1 and 106 have the sum of their digit equal to K(where 0 < K < 18) is -
The numbers of integers between 1 and 106 have the sum of their digit equal to K(where 0 < K < 18) is -
The straight lines I1, I2, I3 are parallel and lie in the same plane. A total number of m points are taken on I1 ; n points on I2 , k points on I3. The maximum number of triangles formed with vertices at these points are -
The straight lines I1, I2, I3 are parallel and lie in the same plane. A total number of m points are taken on I1 ; n points on I2 , k points on I3. The maximum number of triangles formed with vertices at these points are -
If the line 
is a normal to the hyperbola 
then 
So here we understood the concept of hyperbola and the normal lines.In analytic geometry, a hyperbola is a conic section created when a plane meets a double right circular cone at an angle that overlaps both cone halves. So the value of 
.
If the line is a normal to the hyperbola then
So here we understood the concept of hyperbola and the normal lines.In analytic geometry, a hyperbola is a conic section created when a plane meets a double right circular cone at an angle that overlaps both cone halves. So the value of .
If the tangents drawn from a point on the hyperbola 
to the ellipse make angles α and β with the transverse axis of the hyperbola, then
So here we understood the concept of hyperbola and the normal lines.In analytic geometry, a hyperbola is a conic section created when a plane meets a double right circular cone at an angle that overlaps both cone halves. So the correct relation is 
If the tangents drawn from a point on the hyperbola to the ellipse make angles α and β with the transverse axis of the hyperbola, then
So here we understood the concept of hyperbola and the normal lines.In analytic geometry, a hyperbola is a conic section created when a plane meets a double right circular cone at an angle that overlaps both cone halves. So the correct relation is
