Mister Exam

Lang:

Identical expressions
(x + one)^(one /x)*(one /(x*(x + one)) - log(x + one)/x^ two) = zero
(x plus 1) to the power of (1 divide by x) multiply by (1 divide by (x multiply by (x plus 1)) minus logarithm of (x plus 1) divide by x squared ) equally 0
(x plus one) to the power of (one divide by x) multiply by (one divide by (x multiply by (x plus one)) minus logarithm of (x plus one) divide by x to the power of two) equally zero
(x + 1)(1/x)*(1/(x*(x + 1)) - log(x + 1)/x2) = 0
x + 11/x*1/x*x + 1 - logx + 1/x2 = 0
(x + 1)^(1/x)*(1/(x*(x + 1)) - log(x + 1)/x²) = 0
(x + 1) to the power of (1/x)*(1/(x*(x + 1)) - log(x + 1)/x to the power of 2) = 0
(x + 1)^(1/x)(1/(x(x + 1)) - log(x + 1)/x^2) = 0
(x + 1)(1/x)(1/(x(x + 1)) - log(x + 1)/x2) = 0
x + 11/x1/xx + 1 - logx + 1/x2 = 0
x + 1^1/x1/xx + 1 - logx + 1/x^2 = 0
(x + 1)^(1 divide by x)*(1 divide by (x*(x + 1)) - log(x + 1) divide by x^2) = 0
Similar expressions
(x - 1)^(1/x)*(1/(x*(x + 1)) - log(x + 1)/x^2) = 0
(x + 1)^(1/x)*(1/(x*(x + 1)) + log(x + 1)/x^2) = 0
(x + 1)^(1/x)*(1/(x*(x - 1)) - log(x + 1)/x^2) = 0
(x + 1)^(1/x)*(1/(x*(x + 1)) - log(x - 1)/x^2) = 0

(x + 1)^(1/x)(1/(x(x + 1)) - log(x + 1)/x^2) = 0 equation

(x + 1)^(1/x)*(1/(x*(x + 1)) - log(x + 1)/x^2) = 0 equation