Use the Event Root Property: (2x+3)² + 10 =110
\[\large{(2x+3)^2=110-10}\]
Well. Subtract 10 from both sides\[(2x + 3)^2 = 100 \]Find the square root of both sides.\[2x + 3 = \pm10 \]
Solve these two equations:\[2x + 3 = +10 \]\[2x + 3 = -10 \]
I believe that you'd manage the rest, no?
yes thank you :)
Heh. You're welcome!\[\Huge \ddot \smile \]
You spelled "Event" wrong.
I still don't understand what the 'event root property' is. I feel that it's the one that I explained, right?
I think he meant "Even" Root Property
What does it say? The same that I just posted?
Yes, but in more general terms of course.
Okay :)
It's even root property because obviously, it's different from doing odd roots.
What's that property?
There's a distinct method for each root
Just taking the n root of both sides, where n = odd number
But do they still get the same solutions, or different? Merely two different ways to solve an equations, eh?
They get the "correct" solutions because those are the required methods necessary to solve these kinds of equations.
Hmm.
It's nothing complicated or anything you don't already know.
You were doing the methods and probably just didn't know the specific name for it.
Yeah. Whatever they name these kinds of properties. Lol.
Exactly.
it was the even root*
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