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Three will give me the negative nine that was here. Okay, so the the two factors that I have in the parentheses match with one another, and so I'm now going to factor those out just like I factored out the common factors within each set. So the things that I have highlighted, I'm gonna write on the outside one's three hashtag minus two, and the other terms will be here to hashtag my history.

And now I'm going to say this was all equal to zero because now I'm ready this off. Um, if I have two factors multiplied to equal zero, the only way that that works is if one of them is zero. There's no way that I can most by any random numbers to get a zero. Either this has to equal zero or this us equal zero, and they're in algebra.

You may have learned the zero product property, meaning that if you have two factors equal to zero when you multiply them, then one of them has to equal zero. So either three hashtag minus two equals zero or to hashtag minus three equal zero. So in this one, I'm going to add to to both sides. And then I'm going to divide by three. And so that would be positive to over three. Or on this side, I'm going to add three. And then I'm going to divide by two. Well, those a reciprocal of each other.

Um, all right, so we've gone through a lot of work, but I really want us to go over the last step, which is we need to make sure that after all, of this work.

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