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Yes- as long as neither of the variables are multiplied by zero, and there are no extra restrictions (such as real-life conditions or other applicable laws).

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Q: Is there are always an infinite number of solution to a two variable equation in standard form?
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Related questions

Is there an infinite number of solutions to a two variable equation in standard form?

It really depends on the equation, but usually the answer is yes.


When you solve equation describe how you know when there will be a infinite solutions?

If the solution contains one variable which has not been fixed then there are infinitely many solution.


Does an equation have one true solution?

-- If the equation has only one variable (like 'x' or 'y'), and the only power of the variable anywhere in the equation is '1', then the equation has one solution. -- If the variable appears raised to powers higher than '1', then there are as many solutions as the highest power of the variable. -- If the equation has two or more variables, then there are an infinite number of solutions.


What is the value of a variable that makes an equation true?

That's the "solution" of the equation.


Is there an explicit solution to a single linear equation with two variables?

Such an equation has an infinite set of solutions. You can solve the equation for one variable, in terms of the other. Then, by replacing different values for one of the variables, you can get different solutions.


The value of a variable which satisfies an equation is called to the equation?

a solution


What equation that has variables on each side and has a solution of -2?

There are an infinite number of such equations.Here's one of them:2x + 6 = -x(Since the solution is only 1 number, theequation can only have 1 variable.)


A value for a variable that makes the equation true?

That's the "solution" to the equation described by the sentence.


What reduces an equation that has two variables to an equation that has one variable It is the possible to find the solution for this variable?

substitution


Reduces an equation that has two variables to an equation that has one variable It is then possible to find the solution for this variable?

Substitution


What reduces an equation that has two variables to an equation that has one variable It is then possible to find the solution for this variable?

substitution


Why do you isolate the variable on one side the the equation when solving a linear equation?

Isolating a single variable in terms of the rest of the equation provides a solution to that variable. That is, if you know the equation that equals the variable, then you can figure out its value.