Use the image to answer the question. In right triangle RST, ST = 5, RT = 12 and RS = 13. Find sin(R) (1 point) Responses 513 5 13 125 12 5 1213 12 13 512 5 12 Skip to navigation

Answer 1

In right triangle RST, we have the following sides:

• ST = 5 (opposite to angle R)
• RT = 12 (adjacent to angle R)
• RS = 13 (hypotenuse)

To find \(\sin(R)\), we use the definition of sine in the context of a right triangle, which is:

\[ \sin(R) = \frac{\text{opposite}}{\text{hypotenuse}} = \frac{ST}{RS} = \frac{5}{13} \]

So, the answer is \(\frac{5}{13}\).