Ask Question
26 March, 10:14

Which of the following explains why cos60 = sin30 using the unit circle?

A.) The side opposite a 30° angle is the same as the side adjacent to a 60° angle in a right triangle. On a unit circle, the y (sin) distance of a 30° angle is the same as the x (cos) distance of a 60° angle.

B.) The side opposite a 30° angle is the same as the side adjacent to a 60° angle in a right triangle. On a unit circle, the x (sin) distance of a 30° angle is the same as the y (cos) distance of a 60° angle.

C.) The ratios describe different sides of the same right triangle. On a unit circle, the y (sin) distance of a 30° angle is the same as the x (cos) distance of a 60° angle.

D.) The ratios describe different sides of the same right triangle. On a unit circle, the x (sin) distance of a 30° angle is the same as the y (cos) distance of a 60° angle.

Answers (2)
  1. E
    26 March, 11:13
    0
    Hey there

    Statement (A) tells us why cos60 = sin30 using the unit circle.

    (A) = The side opposite a 30° angle is the same as the side adjacent to a 60° angle in a right triangle. On a unit circle, the y (sin) distance of a 30° angle is the same as the x (cos) distance of a 60° angle.
  2. C
    26 March, 12:34
    0
    A is the correct answer. The sine pertains to the opposite side of a right triangle while cosine pertains to the adjacent side. On the unit circle, x represents cosine and y represents sine.
Know the Answer?
Not Sure About the Answer?
Find an answer to your question ✅ “Which of the following explains why cos60 = sin30 using the unit circle? A.) The side opposite a 30° angle is the same as the side adjacent ...” in 📘 Mathematics if you're in doubt about the correctness of the answers or there's no answer, then try to use the smart search and find answers to the similar questions.
Search for Other Answers
Sign In
Ask Question