Use sum-to-product identities to rewrite the expression as a product. cos 50° + cos 36° O...
Use the sum-to-product identities to rewrite the expression sin 22° - sin 18° Which expression is equal to sin 22º - sin 18°? O A. 2 cos 20° sin 2° OB. -2 sin 20° sin 2° OC. 2 sin 20° cos 2º OD. 2 cos 20° cos 2°
Use the product-to sum identities to rewrite the expression as the sum or difference of two functions cos 33° cos 17° On Cos 16° cos 500 1 ов. sin 16° + sin 50° 1 Oc. NI - sin 50° 2 sin 16° 1 OD 1 2 cos 16° cos 50°
Use the sum-to-product identities to rewrite the following expression as a product. cos(70°) + cos(100°)
Use the product-to-sum identities to rewrite the following expression as a sum or difference. 4sin (35) sin 2π 3
Use the sum/difference identities to simplify the expression. Do not use a calculator. 51 571 COS - + n- ola O A. cos (1) O B. cos (6) OD. cos (5) Find the exact value by using a sum or difference identity. cos 285° 4 OA. - V3 (V3 - 1) O B. V2 (13-1) O C. - 12(73 +1) OD. - v2(13 - 1)
This Question: 3 pts 4 of 10 (1 complete) Prove the identity 1 + cos 90 cos 38+ sin 9e sin 38 = 2 cos (38) Notice that the left side of the identity contains two products of trigonometric functions. Rewrite these products using the product to sum identities. Choose the correct answ OA 13(cos 68 + cos 128) + (cos 68 - cos 128) OB. 1 (sin 68 - ein 120) • (ain 88 + sin 128) OC. 1...
Use a sum-to-product identity to rewrite the expression. sin 5a + sin 8a sin 5a + sin 8a= (Use integers or fractions for any numbers in the expression.) Enter your answer in the answer box
Use the cosine of a sum and cosine of a difference identities to find cos (s +t) and cos (s-t). 13 sins = " and sint = 2, s and t in quadrant | sin s= - 15 5 -,s and t in quadrant cos (s+t)= (Simplify your answer, including any radicals. Use integers or fractions for any numbers in the expression.) cos (s-t)= (Simplify your answer, including any radicals. Use integers or fractions for any numbers in the expression.)
Use the sum-to-product formulas to write the sum as a product. sin 7θ − sin 3θ cos 2θ cos 4θ Use the power-reducing formulas to rewrite the expression in terms of first powers of the cosines of multiple angles. sin4(2x)
Verify the identity. 20 csc + cote cos 2 2csce Use the appropriate half-angle formula and rewrite the left side of the identity. (Simplify your answer.) Rewrite the expression from the previous step by multiplying the numerator and denominator by csc . Multiply and distribute in the numerator. (Do not simplify.) The expression from the previous step then simplifies to csc + cot 2c5cusing what? O A. Reciporcal and Even-Odd Identities O B. Reciprocal and Quotient Identities OC. Pythagorean and...