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• Identical expressions

• one /(sqrt(one - (x - one)^ two)*log(x)) - asin(x - one)/(x*log(x)^ two) = zero
• 1 divide by ( square root of (1 minus (x minus 1) squared ) multiply by logarithm of (x)) minus arc sinus of e of (x minus 1) divide by (x multiply by logarithm of (x) squared ) equally 0
• one divide by ( square root of (one minus (x minus one) to the power of two) multiply by logarithm of (x)) minus arc sinus of e of (x minus one) divide by (x multiply by logarithm of (x) to the power of two) equally zero
• 1/(√(1 - (x - 1)^2)*log(x)) - asin(x - 1)/(x*log(x)^2) = 0
• 1/(sqrt(1 - (x - 1)2)*log(x)) - asin(x - 1)/(x*log(x)2) = 0
• 1/sqrt1 - x - 12*logx - asinx - 1/x*logx2 = 0
• 1/(sqrt(1 - (x - 1)²)*log(x)) - asin(x - 1)/(x*log(x)²) = 0
• 1/(sqrt(1 - (x - 1) to the power of 2)*log(x)) - asin(x - 1)/(x*log(x) to the power of 2) = 0
• 1/(sqrt(1 - (x - 1)^2)log(x)) - asin(x - 1)/(xlog(x)^2) = 0
• 1/(sqrt(1 - (x - 1)2)log(x)) - asin(x - 1)/(xlog(x)2) = 0
• 1/sqrt1 - x - 12logx - asinx - 1/xlogx2 = 0
• 1/sqrt1 - x - 1^2logx - asinx - 1/xlogx^2 = 0
• 1 divide by (sqrt(1 - (x - 1)^2)*log(x)) - asin(x - 1) divide by (x*log(x)^2) = 0

• Similar expressions

• 1/(sqrt(1 + (x - 1)^2)*log(x)) - asin(x - 1)/(x*log(x)^2) = 0
• 1/(sqrt(1 - (x - 1)^2)*log(x)) - asin(x + 1)/(x*log(x)^2) = 0
• 1/(sqrt(1 - (x - 1)^2)*log(x)) + asin(x - 1)/(x*log(x)^2) = 0
• 1/(sqrt(1 - (x + 1)^2)*log(x)) - asin(x - 1)/(x*log(x)^2) = 0
• 1/(sqrt(1 - (x - 1)^2)*log(x)) - arcsin(x - 1)/(x*log(x)^2) = 0