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Identical expressions
- (two *(sqrt(x) - two)/(x - three)^ two - one /(sqrt(x)*(x - three)) - one /(four *x^(three / two)))/(x - three) = zero
- (2 multiply by ( square root of (x) minus 2) divide by (x minus 3) squared minus 1 divide by ( square root of (x) multiply by (x minus 3)) minus 1 divide by (4 multiply by x to the power of (3 divide by 2))) divide by (x minus 3) equally 0
- (two multiply by ( square root of (x) minus two) divide by (x minus three) to the power of two minus one divide by ( square root of (x) multiply by (x minus three)) minus one divide by (four multiply by x to the power of (three divide by two))) divide by (x minus three) equally zero
- (2*(√(x) - 2)/(x - 3)^2 - 1/(√(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x - 3)2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x(3/2)))/(x - 3) = 0
- 2*sqrtx - 2/x - 32 - 1/sqrtx*x - 3 - 1/4*x3/2/x - 3 = 0
- (2*(sqrt(x) - 2)/(x - 3)² - 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x - 3) to the power of 2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x to the power of (3/2)))/(x - 3) = 0
- (2(sqrt(x) - 2)/(x - 3)^2 - 1/(sqrt(x)(x - 3)) - 1/(4x^(3/2)))/(x - 3) = 0
- (2(sqrt(x) - 2)/(x - 3)2 - 1/(sqrt(x)(x - 3)) - 1/(4x(3/2)))/(x - 3) = 0
- 2sqrtx - 2/x - 32 - 1/sqrtxx - 3 - 1/4x3/2/x - 3 = 0
- 2sqrtx - 2/x - 3^2 - 1/sqrtxx - 3 - 1/4x^3/2/x - 3 = 0
- (2*(sqrt(x) - 2) divide by (x - 3)^2 - 1 divide by (sqrt(x)*(x - 3)) - 1 divide by (4*x^(3 divide by 2))) divide by (x - 3) = 0
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Similar expressions
- (2*(sqrt(x) - 2)/(x - 3)^2 + 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x + 3)^2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x - 3)^2 - 1/(sqrt(x)*(x - 3)) + 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x - 3)^2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x + 3) = 0
- (2*(sqrt(x) + 2)/(x - 3)^2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
- (2*(sqrt(x) - 2)/(x - 3)^2 - 1/(sqrt(x)*(x + 3)) - 1/(4*x^(3/2)))/(x - 3) = 0
(2*(sqrt(x) - 2)/(x - 3)^2 - 1/(sqrt(x)*(x - 3)) - 1/(4*x^(3/2)))/(x - 3) = 0 equation
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