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Simplifying sin(x)(sin(x) + 2cos(x)) = 2x + -2pi Multiply ins * x ins * x(insx + 2cos(x)) = 2x + -2pi Multiply cos * x ins * x(insx + 2cosx) = 2x + -2pi Reorder the terms: ins * x(2cosx + insx) = 2x + -2pi Multiply ins * x insx(2cosx + insx) = 2x + -2pi (2cosx * insx + insx * insx) = 2x + -2pi (2cinos2x2 + i2n2s2x2) = 2x + -2pi Reorder the terms: 2cinos2x2 + i2n2s2x2 = -2ip + 2x Solving 2cinos2x2 + i2n2s2x2 = -2ip + 2x Solving for variable 'c'. Move all terms containing c to the left, all other terms to the right. Add '-1i2n2s2x2' to each side of the equation. 2cinos2x2 + i2n2s2x2 + -1i2n2s2x2 = -2ip + -1i2n2s2x2 + 2x Combine like terms: i2n2s2x2 + -1i2n2s2x2 = 0 2cinos2x2 + 0 = -2ip + -1i2n2s2x2 + 2x 2cinos2x2 = -2ip + -1i2n2s2x2 + 2x Divide each side by '2inos2x2'. c = -1n-1o-1ps-2x-2 + -0.5ino-1 + i-1n-1o-1s-2x-1 Simplifying c = -1n-1o-1ps-2x-2 + -0.5ino-1 + i-1n-1o-1s-2x-1 Reorder the terms: c = i-1n-1o-1s-2x-1 + -0.5ino-1 + -1n-1o-1ps-2x-2
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