Use the product-to-sum formulas to rewrite the product as a sum or difference. sin 70 sin...
use the product-to-sum formula to rewrite the product as a sum or difference. sin(9x) sin(4x)
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)
Use the product-to-sum identities to rewrite the following expression as a sum or difference. 4sin (35) sin 2π 3
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 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 sum-to-product identities to rewrite the following expression as a product. cos(70°) + cos(100°)
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 sum-to-product identities to rewrite the expression as a product. cos 50° + cos 36° O A. 2 cos 43° cos 7° OB. 2 cos 43° sin 7° OC. 2 sin 43° cos 7° OD. - 2 sin 43° sin 7°
10. Rewrite the product sin 3x cos 2x as a sum. Answer: 11. Find the exact value of cos 75º cos 15° + sin 75° sin 15° to be one or a weerator
5. Find the exact value using the Sum, Difference Product, Half-Angle, or Double-Angle formulas. Illustrate its quadrant(s), triangle(s), and each side in details. 22 pts 6) sin75° cos15° a) cos(sin-1} + tan-13)