For this case, we have that by definition:
[tex]Sin (C) = \frac {24} {26}[/tex]
That is, the sine of angle C will be given by the leg opposite the angle C divided by the hypotenuse of the traingule.
[tex]Sin (C) = \frac {24} {26}[/tex]
Simplifying:
[tex]Sin (C) = \frac {12} {13}[/tex]
Answer:
Option A
