Answer:

B is correct
Explanation:
In the given figure, we need to find cosine of P
In ΔPRQ, ∠R=90°. So, triangle PRQ is a right angle triangle. We can apply trigonometry identity.
As we know,

In given triangle, For angle, ∠P
Base = 21
Hypotenuse = 29
Substitute into formula and we get

Hence, The cosine of P is
