Answer:
B -1-tan(2x)/1+(-1)(tan(2x))
Step-by-step explanation:
Edge 2020
the original expression listed in the question can be simplified to -1+tan(2x)/1-tan(2x). expression B can also be simplified to -1+tan(2x)/1-tan(2x)
The expression equivalent to tan(3π/4 -2x) is -1-tan(2x)/1+(-1)(tan(2x))
It is the trigonometric identity.
Using the trigonometric formula , tan (A-B) = tanA - tanB/ (1+tanA tanB )
tan(3π/4 -2x) = tan(3π/4) - tan2x / 1+ tan(3π/4)tan2x
tan(3π/4 -2x) = -1-tan(2x)/1+(-1)(tan(2x))
Thus, the expression equivalent to tan(3π/4 -2x) is -1-tan(2x)/1+(-1)(tan(2x))
Learn more about tangent.
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