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(x-z-56)/(4+14i)+(x-40i)/(10i)+x/30=0; (-z-50+40i)/15+z/(10i)+(x-z-56)/(4+14i)=0
4*x+12*y+2*z*x=0; 12*x+64*y+32*z*y=0; x^2+16*y^2-64=0
2*х*5.6+у*3.2=-6*14160*(-(0-0.005)/2.4); х*3.2+2*у*3.2=0
x^2x^2-2*x*-39,2+y^2-2*y*-23,86=26,8^2-39,2^2-23,86^2; x^2x^2-2*x*-24,85737806+y^2-2*y*-3,218528311=13,1-24,85737806^2-3,218528311^2
(x+y)^2
Integral of d{x}:
(x+y)^2
Canonical form:
(x+y)^2
Identical expressions
(x+y)^ two = thirty-six ; x^ two +y^ two =a
(x plus y) squared equally 36; x squared plus y squared equally a
(x plus y) to the power of two equally thirty minus six ; x to the power of two plus y to the power of two equally a
(x+y)2=36; x2+y2=a
x+y2=36; x2+y2=a
(x+y)²=36; x²+y²=a
(x+y) to the power of 2=36; x to the power of 2+y to the power of 2=a
x+y^2=36; x^2+y^2=a
Similar expressions
(x-y)^2=36; x^2+y^2=a
(x+y)^2=36; x^2-y^2=a

(x+y)^2=36; x^2+y^2=a

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       2     
(x + y)  = 36

$$\left(x + y\right)^{2} = 36$$

 2    2    
x  + y  = a

$$x^{2} + y^{2} = a$$

x^2 + y^2 = a

Rapid solution

$$a_{1} = - 2 y \left(6 - y\right) + 36$$
=
$$2 y \left(y - 6\right) + 36$$
=

36 - 2*y*(6 - y)

$$x_{1} = 6 - y$$
=
$$6 - y$$
=

6 - y

$$a_{2} = - 2 y \left(- y - 6\right) + 36$$
=
$$2 y \left(y + 6\right) + 36$$
=

36 - 2*y*(-6 - y)

$$x_{2} = - y - 6$$
=
$$- y - 6$$
=

-6 - y