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The two shorter sides of right angles tr...

The two shorter sides of right angles triangle are `5` cm and `12` cm. Let `theta` denote the angle opposite to the `5` cm side. Find `sintheta, costheta` and `tantheta`.

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To solve the problem, we need to find the values of \(\sin \theta\), \(\cos \theta\), and \(\tan \theta\) for a right triangle with shorter sides of lengths 5 cm and 12 cm, where \(\theta\) is the angle opposite the side of length 5 cm. ### Step 1: Identify the sides of the triangle In a right triangle, we have: - The side opposite to angle \(\theta\) (which is 5 cm). - The adjacent side (which is 12 cm). - The hypotenuse (the longest side). ...
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