Assignment Topic-Trigonometric Identities 1. Follow the steps and complete the steps in the table below to prove the trigonometric identity. 7 sec xtan x csc x - sin x A. Break up the denominator of the left hand side as the product of two fractions. sec x tan x * B. Rewrite each fraction property from the right side of the equation above as its equivalent identity below: cotx = COSX = tanx secx C. Rewrite both identities from part B in terms of only sign and cosine, using the identity below: COSX cotx = - sinx cosx *D. Simplify the numerator of the right side of the equation above so there is only one squared term. cosx E. Use the Pythagorean identity below to rewrite the numerator of the right side of the equation. Remember to solve the identity for the appropriate quantity first (cos x). cos x + sin2 x = 1 Pythagorean identity goes here F. Separate the right side of the equation into two fractions around the minus sign. G. Simplify the two fractions on the right side of the equation. Rewrite - as cscx. The right side of the equation should match the given right side that was asked for in the proof