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Algebra
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sin2x+cos2x if tan=2 and cos> 0
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solve for cos with tan(squared) + 1 = sec(squared)
4 + 1 = sec(squared) squareroot(5) = sec sec = 1/ cos 1/ squareroot(5) = cos
now solve for sin with 1 + cot(squared) = csc(squared)
1 + (1/4) = csc(squared) 5/4 = cc(squared) csc = squareroot(5)/2 csc = 1/ sin 2/ squareroot(5) = sin
so sin 2x = 2 * sinx * cosx and cos 2x = cosx(squared) - sinx(squared)
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plug it in \[2 \times sin(2\div \sqrt{5}) \times cos(1\div \sqrt{5}) = \sin 2x\] \[\cos(1\div \sqrt{5})^{2} - \sin(2\div \sqrt{5}) = \cos 2x\]
sin2x = 0.8 cos2x = -0.6 sin2x + cos2x 0.8 - 0.6 = 0.2
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