Answer:

Option 1 is correct.
Explanation:
Given the right angled triangle ABC in which right angle is at C
we have to find the length of AC
Hypotenuse=AB=10 in
Base=BC=a
Perpendicular=AC=b
we have to find the equation which can be used to find the length of AC.
Here AC is perpendicular and hypotenuse is known therefore we use sine ratio.



Hence, option 1 is correct.