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isolate one of the radical terms on one side of the equation.Raise both sides of the equation to the power of the index.Are there any more radicals? If yes, repeat Step 1 and Step 2 again. If no, solve the new equation.Check the answer in the original equation.

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An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation." It may be noted first that authors of. textbooks usually fail to give a definition of extraneous roots ; second, that the definition given above is faulty, in that it leaves.

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Extraneous roots are a valuable obtain. For an unknown in the solution of an equation which is not a root of the equation.

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The preferred method to solve quadratic equations to use the quadratic formula.

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First isolate the radical term, and then raise both sides of the equation to a power to remove the radical. Then rearrange the expression to isolate the variable you want to know, and then solve the resulting equation.

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The method I prefer to use to solve quadratic equations is using the quadratic formula.

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Extraneous roots are the root of a transformed equation that is not the root of the original equation since the domain was excluded.

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An extraneous root may be defined as a value obtained. For an unknown in the solution of an equation which is not a. root of the equation.

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''a value obtained. for an unknown in the solution of an equation which is not a. root of the equation."

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Extraneous roots are the roots of altered equations that are not the same as the roots of the original equations because the domain has been removed.

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An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation." -Alana 

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An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation." -Alana 

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An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation."

# data[].attributes.body
An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation."

# data[].attributes.body
An "extraneous root" may be defined as "a value obtained. for an unknown in the solution of an equation which is not a. root of the equation."

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Extraneous roots are the root of a transformed equation that is not the root of the original equation since the domain was excluded.

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My preferred method to solve quadratic equations is by using the perfect square.

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The method I preferred method to solve quadratic equations complex solution.

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My preferred method when solving quadratic equations is using the quadratic formula.  -Alana 

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My preferred method when solving quadratic equations is using the quadratic formula.  -Alana 

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My preferred method is completing the square.

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By using the quadratic formula - jazelle

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Completing the square is a method that may be used for any quadratic equation. By adjusting your constant (c), you can create a perfect square on the left side of the equation. A perfect square can be factored into two identical binomials, which you can use to solve for any valid values of x

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The method I prefer to use to solve quadratic equations is using the quadratic formula.

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The way I prefer to solve quadratic equations is using the quadratic formula.

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First isolate the radical term first, and then raise both sides of the equation to a power to remove the radical. Then rearrange the expression to isolate the variable you want to know, and then solve the resulting equation.

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First you need to Isolate the radical expression involving the variable. Next you need to Raise both sides of the equation to the index of the radical until there's no more a radical equation.

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First you will need to isolate one of the radical terms on one side of the equation.  Next you will raise both sides of the equation to the power of the index. Then you determine if  there are any more radicals? If yes , lastly you will repeat Step 1 and Step 2 again. If not, solve the new equation.Check the answer in the original equation. -Alana Fedrick 

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First you will need to isolate one of the radical terms on one side of the equation.  Next you will raise both sides of the equation to the power of the index. Then you determine if  there are any more radicals? If yes , lastly you will repeat Step 1 and Step 2 again. If not, solve the new equation.Check the answer in the original equation. -Alana Fedrick 

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We solve a radical equation by isolating the radical, raising both sides of the equation, and repeating both step 1 and 2 until there isn't a radical equation.

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First you need to isolate the radical expression. Then square both sides of the equation: If x = y then x² = y². Once the radical is removed, solve for the unknown and remember to check all answers.

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We solve a radical equation is you isolate one of the radical terms on one side of the equation. Raise both sides of the equation to the power of the index. If there are any more radicals repeat Step 1 and Step 2 again. If no, solve the new equation. Finally check the answer in the original equation.

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Isolate the radical expression involving the variable. If more than one radical expression involves the variable, then isolate one of them.
Raise both sides of the equation to the index of the radical.
If there is still a radical equation, repeat steps 1 and 2; otherwise, solve the resulting equation and check the answer in the original equation.

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1. Isolate the radical expression involving the variable. ...

2. Raise both sides of the equation to the index of the radical.

3. If there is still a radical equation, repeat steps 1 and 2; otherwise, solve the resulting equation and check the answer in the original equation.

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isolate one of the radical terms on one side of the equation.Raise both sides of the equation to the power of the index.Are there any more radicals? If yes, repeat Step 1 and Step 2 again. If no, solve the new equation.Check the answer in the original equation.