Question

explain what circumstances would cause a radical expression to have no solution​

Answer 1

Answer:

Well,

Step-by-step explanation:

For a radical expression to have no solutions, the radical expressions given must have no common intersection point. For example, $\sqrt[]{\\}$(3x-7) = - $\sqrt[]{\\}$(2x-1) is a radical expression with no solution.

Answer 2

When radical expression has a square root that is equal to a negative number, then that equation will have no solution.

What is a radical expression?

A radical expression is an expression containing a radical (√) symbol and if a radical expression has a square root that is equal to a negative number, then that equation will have no solution.

So,

For a radical expression to have no solutions,

The radical expressions must have no common intersection point.

And also,

A radical expression has a square root that is equal to a negative number, then that equation will have no solution.

Which is mentioned above in the statements.

Hence we can say that When a radical expression has a square root that is equal to a negative number, then that equation will have no solution.

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