That's what we were hoping you would tell us! Here at Solucionario, we've been putting together a bunch of super-awesome websites that detail how to solve complicated math problems, all of them for free. Why don't you take a peek and see which one of our websites is the best for your needs? #solucionariodescargagratiscalculovectorialpitaruiz #solution #mathhelp #quicktips #studyhack https://www.solucionario. com/ OK! We can't solve your problem for you - but we can tell you how to work it out if you know all the basic arithmetic and geometric concepts. So let's get started! Solution: It is not possible to solve the equation. Hope we helped out! #solucionariodescargagratiscalculovectorialpitaruiz #solution #mathhelp #quicktips #studyhack https://www.solucionario.com/ I don't agree that only adding the parentheses makes the answer true. If it does, then any equation would come out true if you multiplied all the terms in it, including the ones in the parentheses (the way you used parentheses when you put in one + one). But adding the parentheses doesn't make it true; there are other ways of doing that. The sentence "If it rains on Tuesday, then either Sarah or I will get wet" is still true when you multiply that sentence by (2x+(1 x+2)x), by (3y+(4y+)), and by itself. But for an equation like "If there is rain, I will get wet," it isn't true when you multiply the whole equation by (1 + 2 + 3)x(4). But the product of (1 + 2)x(4 + 3) is still 4x. So it makes sense to add the parentheses in the equation, even though the meaning of "If it rains on Tuesday, then either Sarah or I will get wet" would be different if you multiplied that sentence by itself. That's why multiplication of algebraic expressions can't help answer this problem. "If there is rain, then either Sarah or I get wet" means something different from this equation: There are two reasons why this last idea doesn't work. First, it only works when there are no parentheses in an expression that's being multiplied by itself. Second, even though it works with a sentence like "If it rains on Tuesday, I will get wet," the idea only works because the sentence is about rain -- not about me. Adding (1 + 4) to (2x+(1 x+2)x) doesn't make 2x+(1 x+2)x equal to 1 + 4. It makes 2x+(1 x+2) equal to 1 + (2 + 4), which is also not true. The two equations are starting to look pretty much the same -- but they're not the same.
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