Answer on Question #70157 – Math – Trigonometry
Question
2sin2(43π)+2cos2(43π)−2tan2(43π)
Solution
The Pythagorean Identity is given by
sin2u+cos2u=1
We have that
tan(3π/4)=1.
Then
2sin2(43π)+2cos2(43π)−2tan2(43π)2(sin2(43π)+cos2(43π))−2tan2(43π)2×1−2×12===0.
Answer: 0.
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