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• Identical expressions

• - two *(tan(x) - (tan(x)^ two + one)/(tan(x) - one))*(tan(x)^ two + one)/(tan(x) - one)^ two = zero
• minus 2 multiply by ( tangent of (x) minus ( tangent of (x) squared plus 1) divide by ( tangent of (x) minus 1)) multiply by ( tangent of (x) squared plus 1) divide by ( tangent of (x) minus 1) squared equally 0
• minus two multiply by ( tangent of (x) minus ( tangent of (x) to the power of two plus one) divide by ( tangent of (x) minus one)) multiply by ( tangent of (x) to the power of two plus one) divide by ( tangent of (x) minus one) to the power of two equally zero
• -2*(tan(x) - (tan(x)2 + 1)/(tan(x) - 1))*(tan(x)2 + 1)/(tan(x) - 1)2 = 0
• -2*tanx - tanx2 + 1/tanx - 1*tanx2 + 1/tanx - 12 = 0
• -2*(tan(x) - (tan(x)² + 1)/(tan(x) - 1))*(tan(x)² + 1)/(tan(x) - 1)² = 0
• -2*(tan(x) - (tan(x) to the power of 2 + 1)/(tan(x) - 1))*(tan(x) to the power of 2 + 1)/(tan(x) - 1) to the power of 2 = 0
• -2(tan(x) - (tan(x)^2 + 1)/(tan(x) - 1))(tan(x)^2 + 1)/(tan(x) - 1)^2 = 0
• -2(tan(x) - (tan(x)2 + 1)/(tan(x) - 1))(tan(x)2 + 1)/(tan(x) - 1)2 = 0
• -2tanx - tanx2 + 1/tanx - 1tanx2 + 1/tanx - 12 = 0
• -2tanx - tanx^2 + 1/tanx - 1tanx^2 + 1/tanx - 1^2 = 0
• -2*(tan(x) - (tan(x)^2 + 1) divide by (tan(x) - 1))*(tan(x)^2 + 1) divide by (tan(x) - 1)^2 = 0

• Similar expressions

• -2*(tan(x) - (tan(x)^2 + 1)/(tan(x) + 1))*(tan(x)^2 + 1)/(tan(x) - 1)^2 = 0
• 2*(tan(x) - (tan(x)^2 + 1)/(tan(x) - 1))*(tan(x)^2 + 1)/(tan(x) - 1)^2 = 0
• -2*(tan(x) - (tan(x)^2 - 1)/(tan(x) - 1))*(tan(x)^2 + 1)/(tan(x) - 1)^2 = 0
• -2*(tan(x) + (tan(x)^2 + 1)/(tan(x) - 1))*(tan(x)^2 + 1)/(tan(x) - 1)^2 = 0
• -2*(tan(x) - (tan(x)^2 + 1)/(tan(x) - 1))*(tan(x)^2 + 1)/(tan(x) + 1)^2 = 0
• -2*(tan(x) - (tan(x)^2 + 1)/(tan(x) - 1))*(tan(x)^2 - 1)/(tan(x) - 1)^2 = 0