Mister Exam

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How to use it?
x-y-7=0; log3*(x+1)/y=2
(х+6y)^2=7y; (x+6y)^2=7x
Log5(x-y)=1; X-2y=2
X/y+y/x=16/3; X-y=6
Identical expressions
(х+6y)^ two =7y; (x+6y)^ two =7x
(х plus 6y) squared equally 7y; (x plus 6y) squared equally 7x
(х plus 6y) to the power of two equally 7y; (x plus 6y) to the power of two equally 7x
(х+6y)2=7y; (x+6y)2=7x
х+6y2=7y; x+6y2=7x
(х+6y)²=7y; (x+6y)²=7x
(х+6y) to the power of 2=7y; (x+6y) to the power of 2=7x
х+6y^2=7y; x+6y^2=7x
Similar expressions
(х-6y)^2=7y; (x+6y)^2=7x
(х+6y)^2=7y; (x-6y)^2=7x

(х+6y)^2=7y; (x+6y)^2=7x

You have entered [src]

         2      
(x + 6*y)  = 7*y

$$\left(x + 6 y\right)^{2} = 7 y$$

         2      
(x + 6*y)  = 7*x

$$\left(x + 6 y\right)^{2} = 7 x$$

(x + 6*y)^2 = 7*x

Rapid solution

$$x_{1} = 0$$
=
$$0$$
=

$$y_{1} = 0$$
=
$$0$$
=

$$x_{2} = \frac{1}{7}$$
=
$$\frac{1}{7}$$
=

0.142857142857143

$$y_{2} = \frac{1}{7}$$
=
$$\frac{1}{7}$$
=

0.142857142857143

Numerical answer [src]

x1 = 0.1428571428571429
y1 = 0.1428571428571429

x2 = 0.1428571428598863
y2 = 0.1428571428598863

x3 = -2.434574337728793e-21
y3 = -2.434574337728854e-21

x4 = -1.28902045796802e-25
y4 = -1.289020457960262e-25

x5 = -4.903168451340711e-12
y5 = -4.903168451340711e-12

x6 = -2.968665246054741e-32
y6 = -2.968665269874573e-32

x7 = 0.1428571428571504
y7 = 0.1428571428571504

x8 = 0.142857142857143
y8 = 0.142857142857143

x9 = 0.1428571428573401
y9 = 0.1428571428573401

x9 = 0.1428571428573401
y9 = 0.1428571428573401