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a. Use the formulas for lowering powers to rewrite the expression in terms of the first power of cosine: (cos^4)x (or cos*x to...Asked by Tricia
a. Use the formulas for lowering powers to rewrite the expression in terms of the first power of cosine:
(cos^4)x (or cos*x to the 4th power)
b.Use an appropriate Half- Angle Formula to Find the Exact value of the expression:
1. tan 15(Degrees)
2. cos 3pi/8(Radians)
(cos^4)x (or cos*x to the 4th power)
b.Use an appropriate Half- Angle Formula to Find the Exact value of the expression:
1. tan 15(Degrees)
2. cos 3pi/8(Radians)
Answers
Answered by
Steve
cos^2 x = (1+cos2x)/2, so
cos^4 x = (1 + 2cos2x + cos^2 2x)/4
= (1 + 2cos2x + (1+cos4x)/2))/4
= (3 + 4cos2x + cos4x)/8
what do you get for the others?
cos^4 x = (1 + 2cos2x + cos^2 2x)/4
= (1 + 2cos2x + (1+cos4x)/2))/4
= (3 + 4cos2x + cos4x)/8
what do you get for the others?
Answered by
Kaylee
1.square root 2 - 1 or 2^1/2 -1
2.I got -1/2 2^1/2-2^1/4 or -1/2 *square root 2 minus square root 2 (the second 2 has two square roots over it)
2.I got -1/2 2^1/2-2^1/4 or -1/2 *square root 2 minus square root 2 (the second 2 has two square roots over it)
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