## How To Find Angles Trigonmetry

Trigonometry is about triangles, relation between their sides, opposite angles etc. sine, cosine and tangent are few of the trigonometric functions. Geometry is a broader term dealing with points, lines, surfaces, shapes etc.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Trigonometry is about triangles, relation between their sides, opposite angles etc. sine, cosine and tangent are few of the trigonometric functions. Geometry is a broader term dealing with points, lines, surfaces, shapes etc.

How to find angles trigonmetry

Trigonometry is about triangles, relation between their sides, opposite angles etc. sine, cosine and tangent are few of the trigonometric functions. Geometry is a broader term dealing with points, lines, surfaces, shapes etc.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Trigonometry is about triangles, relation between their sides, opposite angles etc. sine, cosine and tangent are few of the trigonometric functions. Geometry is a broader term dealing with points, lines, surfaces, shapes etc.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

Note 1: We are using the positive value `12/13` to calculate the required reference angle relating to `beta`. Note 2: The sine ratio is positive in both Quadrant I and Quadrant II. Note 3: We have used Pythagoras' Theorem to find the unknown side, 5.

### How to find angles trigonmetry -

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