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In the given figure, if \(\angle 1 \equiv \angle 3\) and \(\angle 2 \equiv \angle 4\) then, prove that \(\triangle BIG \sim \triangle FAT\). Also, find \(FA\).
Answer:
| Statements | Reasons | |
| 1 | \(\angle 1 \equiv \angle 3\) | |
| 2 | \(\angle IBG \equiv \angle AFT\) | |
| 3 | \(\angle 2 \equiv \angle 4\) | |
| 4 | \(\angle IGB \equiv \angle ATF\) | |
| 5 | \(\triangle BIG \sim \triangle FAT\) |
\(FA =\) \(cm\)
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