Answer:
1. 6.69ft
2. x=33.5
3. x=14.0
4. x=12
Explanation:
Use the sine ratio to find y.
Recall the mnemonics SOH-CAH-TOA

Substitute the values to get:

Solve for y


2. Apply the sine ratio again

Substitute the values to get:




3. Apply the tangent ratio

Substitute the values to get





4. This is an isosceles right triangle. Therefore the second leg is also

Now apply the Pythagoras Theorem to obtain:


