Use the image below to answer the following question. Find the value of sin x and cos y . What relationship do the ratios of sin x and cos y share?

Based on the image provided, it appears that we are dealing with a right triangle with sides of length 10, 24, and 26. Using the definitions of sine and cosine for a right triangle, we can find the values of sin(x) and cos(y): sin(x) = opposite/hypotenuse = 24/26 = 12/13 cos(y) = adjacent/hypotenuse = 10/26 = 5/13 The relationship between sin(x) and cos(y) is that they are complementary ratios, meaning that their sum equals 1. This can be seen by calculating sin(x) + cos(y): sin(x) + cos(y) = 12/13 + 5/13 = 17/13 Since 17/13 is greater than 1, we need to divide both sides by 17/13 to get: sin(x) + cos(y) / 17/13 = 1 Therefore, sin(x) and cos(y) are complementary ratios that sum to 1.