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x = 00 reduces to x = 0/0. Both are undefined, and thus cannot be considered "equal". Other than that, nothing.

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Q: What is the solution of a equation derived from an original equation that is not a solution of the original equation?
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What is a solution of an eqaution derived from an original equation that is not a solution of the original equation?

Extraneous solution


What do you call the solution of a equation derived from an original equation that is not a solution of the original equation?

That's an extraneous solution. You need to check for these when algebraically solving equations, especially when you take both sides of an equation to a power.


A solution that does not satisfy the original equation?

an extraneous solution.


How do you check the solution to an equation?

plug your solution back into the original equation and work it out again


What solution is a trial solution that takes not satisfy the original equation?

It is a trial solution, as mentioned in the question!


How can you tell that an equation has the same solution as the original equation?

If the two equations are linear transformations of one another they have the same solution.


How do you determine if a number is a solution of an equation?

plug your answer it to the original question


What is the extraneous solution to w equals sqrt 7w?

An "extraneous solution" is not a characteristic of an equation, but has to do with the methods used to solve it. Typically, if you square both sides of the equation, and solve the resulting equation, you might get additional solutions that are not part of the original equation. Just do this, and check each of the solutions, whether it satisfies the original equation. If one of them doesn't, it is an "extraneous" solution introduced by the squaring.


What happens if you are checking a solution for the radical expression and find that it makes one of the denominators in the expression equal to zero?

Then it is not a solution of the original equation. It is quite common, when solving equations involving radicals, or even when solving equations with fractions, that "extraneous" solutions are added in the converted equation - additional solutions that are not solutions of the original equation. For example, when you multiply both sides of an equation by a factor (x-1), this is valid EXCEPT for the case that x = 1. Therefore, in this example, if x = 1 is a solution of the transformed equation, it may not be a solution to the original equation.


The solution to x equals -8?

x = -8 already is a solution. If an equation has been changed until the value of x is found, and this value is accurate to the original equation, then the equation has been solved.


Why do you have to check the solutions when you have to solve radical equations?

Checking your solution in the original equation is always a good idea,simply to determine whether or not you made a mistake.If your solution doesn't make the original equation true, then it's wrong.


Why is it possible to check the solution to any equation?

If you found the value of x that is a solution to an equation, you want to substitute that value back into the original equation, to check that it indeed satisfies the equation. If it does not satisfy the equation, then you made an error in your calculations, and you need to rework the problem.