Enter the expression 2cos2(θ)−1 , where θ is the lowercase Greek letter theta. 2cos2(θ)−1 2 c o s 2 ( θ ) − 1 = nothing
1 answer:
We have to evaluate
=2 cos 2Ф - 1
⇒cos 2Ф
A =2cos²Ф-1
B =1 -2 sin²Ф
C = cos²Ф - sin²Ф
Possible Answers are
1.
=2 ×(2cos²Ф-1)-1
=4cos²Ф-2-1
=4cos²Ф - 3
2.
=2×(1 -2 sin²Ф)-1
=2- 4sin²Ф-1
=1 - 4sin²Ф
3.
=2× ( cos²Ф - sin²Ф) -1
=2 cos²Ф - 2sin²Ф-1
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