prove that 1 + sin 2x minus Cos 2x 1 + sin 2x + cos 2x is equal to 10 x
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sin2x / (1+cos2x) = tanx
We will use trigonometric identities to solve.
We will start from the left side and prove the right side.
==> we know that:
sin2x - 2sinx*cosx
cos2x = 2cos^2 x -1
I will substitute.
==> sin2x / (1+ cos2x) = 2sinx*cosx / (1+ 2cos^2 x -1)
= 2sinx*cosx/ 2cos^2 x
We will reduce similar.
==> sin2x / (1+ cos2x) = sinx/cosx
But we know that tanx = sinx/cosx
==> sin2x / (1+ cos2x) = tanx...........
Step-by-step explanation:
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