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the radical is by itself on one side so it is fine to square both sides of the equations to get rid of the radical symbol. substitute x = 16 back into the original radical equation to see whether it yields a true statement. it means we have to get rid of that −1 before squaring both sides of the equation. after doing so, the “new” equation is similar to the ones we have gone over so far. since both of the square roots are on one side that means it’s definitely ready for the entire radical equation to be squared.

the approach is also to square both sides since the radicals are on one side, and simplify. well, it looks like we will need to square both sides again because of the new generated radical symbol. you must also square that −2 to the left of the radical. i will leave it to you to check the answers. the only answer should be x = 3 which makes the other one an extraneous solution.

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step 4: simplify the expressions both inside and outside the radical by multiplying. multiply all numbers and variables simplifying radical expressions containing variables math through discovery llc these algebra notes templates are formatted as cornell notes. they include the title of each an equation wherein the variable is contained inside a radical symbol or has a rational exponent. in particular, we will , simplifying radicals jeopardy, simplifying radicals with variables practice, simplifying radicals with variables practice, simplifying radicals examples, simplifying radicals expressions

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