Mister Exam
Other calculators
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How to use it?
- Equation:
-
Equation 5x-2=1
- Equation x^4-17*x^2+16=0
-
Equation (x-1)(x^2+6x+9)=5(x+3)
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Equation x^2+2*x+10=0
- Express {x} in terms of y where:
- -18*x-3*y=2
- 5*x+20*y=-4
- 20*x-8*y=13
- -16*x+18*y=9
- x*y-x
- Canonical form:
- x*y-x
-
Identical expressions
- x*y-x
- x multiply by y minus x
- xy-x
-
Similar expressions
- yx+(2*√(xy)-x)y
- x*(y-x*cos(x))=0
- 2*x^2+2xy-x+y=112
- 2x^2+2xy-x+y=112
- y*x+(2*sqrt(xy)-x)*y=0
- x*y+x
x*y-x equation
The teacher will be very surprised to see your correct solution 😉
The solution
Detail solution
Given the linear equation:
Divide both parts of the equation by (-x + x*y)/y
We get the answer: y = 1
x*y-x = 0
Divide both parts of the equation by (-x + x*y)/y
y = 0 / ((-x + x*y)/y)
We get the answer: y = 1
The solution of the parametric equation
Given the equation with a parameter:
$$x y - x = 0$$
Коэффициент при y равен
$$x$$
then possible cases for x :
$$x < 0$$
$$x = 0$$
Consider all cases in more detail:
With
$$x < 0$$
the equation
$$1 - y = 0$$
its solution
$$y = 1$$
With
$$x = 0$$
the equation
$$0 = 0$$
its solution
any y
$$x y - x = 0$$
Коэффициент при y равен
$$x$$
then possible cases for x :
$$x < 0$$
$$x = 0$$
Consider all cases in more detail:
With
$$x < 0$$
the equation
$$1 - y = 0$$
its solution
$$y = 1$$
With
$$x = 0$$
the equation
$$0 = 0$$
its solution
any y
The graph