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Solving Equations Containing Two Radicals Answers

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What is the solution to the equation ?

x = –1, x = 11

x = –1

x = 11

no solution

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Which statement describes a process to solve ?

Add a radical term to both sides and square both sides only once.

Add a constant term to both sides and square both sides only once.

Add a radical term to both sides and square both sides twice.

Add a constant term to both sides and square both sides twice.

Which statement describes how to solve ?

Square both sides and then solve the resulting quadratic equation.

Square both sides and then solve the resulting cubic equation.

Cube both sides and then solve the resulting quadratic equation.

Cube both sides and then solve the resulting cubic equation.

Which equation shows a valid, practical step in solving ?

Option

What is the solution to the equation ? Assume the range is all real numbers.

x = –6

x = 5

x = 6, x = –5

x = –6, x = 5

What is the solution to the equation ?

x = 1

x = 6

x = 12

x = 24

What is the solution to the equation ?

m = –24

m = –12

m = –6

m = –4

What is the solution to the equation ?

x = –6

x = –1

x = 1

x = 2

Which equation results from isolating a radical term and squaring both sides of the equation for the equation ?

Option

Which comparison of the two equations is accurate?Equation A: Equation B:

Both equations have different solutions because the square root of a number is not the same as the cube root of a number.

Both equations result in different equations after eliminating the radicals, so they have the different solutions.

Both equations have the same potential solutions, but equation A might have extraneous solutions.

Both equations have the same potential solutions, but equation B might have extraneous solutions.

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Solving Equations Containing Two Radicals Answers

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