Answer:
16 Inches
Explanation:
An Isosceles Triangle has two equal sides. A line drawn from the altitude to the base (where the base is the third unequal side) divides the base into two equal parts.
Therefore, the right triangle formed by this problem is a right triangle with a base of 12 inches. We are required to calculate the height, h of the right triangle.
(b)Using Trigonometric ratios
![\tan 53^\circ =(h)/(12)\\ $Cross multiply\\h=12 * \tan 53^\circ\\h=15.9 \approx 16$ Inches](https://img.qammunity.org/2021/formulas/mathematics/college/44n63nfy1c63gddvoyzhzcvd9j39xp15i4.png)