# Inter Maths solutions for Hyperbola

Inter Maths IIB solutions for Hyperbola exercise 5(a) are given.

These solutions are very easy to understand. First you should study the textbook lesson Hyperbola very well.

You should also observe the example problems and solutions given in the textbook. Try them.

Observe the solutions given below and try them in your own method.

**You can also see the solutions **

SSC Maths textbook Solutions class 10

Inter maths 1A textbook solutions

Inter Maths 1B textbook solutions

Inter Maths 1IA text book solutions

Inter Maths IIB text book solutions

Model papers for maths SSC class 10 and Inter

# Inter Maths 2B solutions for Hyperbola

**Exercise 5(a)**

**1. **One focus of a hyperbola is located at the point (1, – 3) and the corresponding directrix is the line y = 2. Find the equation on the hyperbola if its eccentricity is 3/2.

Problem

If the lines 3x – 4y = 12 and 3x + 4y = 12 meets on a hyperbola S = 0 then find the eccentricity of the hyperbola S = 0.

Problem

Find the equation of the hyperbola whose foci are (+5, 0) and (-5, 0) the transverse axis is of length 8.

Problem

Find the equation of the hyperbola, whose asymptotes are the straight lines (x + 2y + 3) = 0, (3x + 4y + 5) = 0 which passes through the point (1,:- ).

Problem

If 3x – 4y + k = 0 is a tangent to x^2 – 4y^2 = 5, find value of k.

Problem

If the eccentricity of a hyperbola is 5/4, then find the eccentricity of its conjugate hyperbola.

Problem

Problem

If the angle between the asymptotes is 30° then find its eccentricity.

## Maths IIB Inter solutions for Hyperbola

Problem

Find the equation to the hyperbola whose foci are (4, 2) and (8, 2) and eccentricity is 2.

Problem

Find the equation of the hyperbola of given length of transverse axis 6 whose vertex bisects the distance between the centre and the focus.

Problem

Prove that the product of the perpendicular distance from any point on a hyperbola to its asymptotes is constant.

### Hyperbola solutions Inter Maths 2b

**Note** : Observe the solutions and try them in your own method.

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