# Difference between revisions of "Bibhorr Formula"

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==Statement== | ==Statement== | ||

− | For a given [[right triangle]] with longest side श्र, medium side लं and shortest side छ, the angle opposite the medium side (Bibhorr angle) बि is given as: | + | For a given [[right triangle]] with longest side श्र, medium side लं and shortest side छ, the [[angle]] opposite the medium side (Bibhorr angle) बि is given as: |

[[File:download.png|250px]] | [[File:download.png|250px]] | ||

− | This [[equation]] is known as Bibhorr formula. The symbolical notations use Hindi letters and specifically denote the sides. | + | This [[equation]] is known as Bibhorr formula. The symbolical [[notation|notations]] use Hindi letters and specifically denote the sides. |

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==Constants== | ==Constants== | ||

The use of two [[constant|constants]] - <math>90^{\circ}</math> or <math>\frac{\pi}{2}</math> and <math>1.5</math> makes the formula more legible. These constants are known as "Bibhorr sthiron" and "Bibhorr constant" respectively. | The use of two [[constant|constants]] - <math>90^{\circ}</math> or <math>\frac{\pi}{2}</math> and <math>1.5</math> makes the formula more legible. These constants are known as "Bibhorr sthiron" and "Bibhorr constant" respectively. |

## Revision as of 17:19, 8 September 2018

## Contents

## Statement

For a given right triangle with longest side श्र, medium side लं and shortest side छ, the angle opposite the medium side (Bibhorr angle) बि is given as:

This equation is known as Bibhorr formula. The symbolical notations use Hindi letters and specifically denote the sides.

## Constants

The use of two constants - or and makes the formula more legible. These constants are known as "Bibhorr sthiron" and "Bibhorr constant" respectively.

## Units

The units of Bibhorr angle depend on the the units of Bibhorr sthiron. If this constant is then angle is in degrees but if Bibhorr sthiron is in the form then Bibhorr angle results in radians.

## Explanation

Consider a right triangle ABC, such that BC and AC are shortest and medium sides respectively and AB is the longest side or hypotenuse. Now, the angle opposite AC, called Bibhorr angle is given as: