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Write the expression in terms of In X and In (X + 2).In (x+ 2)3x2 In (x+2)3Enter your answer in

Question:

Write the expression in terms of In X and In (X + 2). In (x+ 2)3 x2 In (x+2)3 Enter your answer in the answer box


Answers

Perform the indicated operations and simplify your answer. $$ \frac{x}{2-x}+\frac{2}{x-2} $$

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Alright, we've let this, um especially when you simple fuck someone's gonna dio to share in property. It's This is negative. Two X minus six plus two x Someone. Come on, Malik terms we have a negative and a positive. So these are gonna cancel out and all we're left, which is negative six..

In problem one, we want to perform the following operations X Divided by X -2 plus three, divided by X-. This is an addition operation between two rational exhibitions. As long as the denominator is the same in the two rational exhibitions, then we can take one denominator x minus two and then perform the operations on the any minute. The operation we have X and the operation is plus three. Then the final answer, His X-plus three Divided by X -2.

And this is a Russian exhibition And an improver one. Because the degree of the denominator is the same as the degree of the denominator, the final answer is here..

All right, I'm gonna show you how to multiply three by no meals together. And to do this, I'm gonna use the problem. X plus one times X plus two times X plus three. First, we're gonna notice that these are all by no meals because they each have an X in them. They each have a number in them, and all three of them are separated by plus signs.

So I like to start with the first to buy no meals and multiply these out. So I'm gonna take this X plus one times this X plus two. And to do that, I'm just gonna do a distributive property where I'm going to take this First x times this X and X Times X would give me an X to the second power X square. I'm going to take the same X times the two in the second binomial. So x times two is Ah, plus two X.

I'm not gonna move on to the one in the first binomial one Times X would give me X. And then I'm gonna take the one times the two and get two from here. I'm going to combine any of my terms that are like terms. So this to X and this ex I can combine together and I can actually get a simplified X squared plus three x plus two. So, two x plus, the one ex would give me a three X here.

I'm now going to take my X plus three, which was the third binomial, and I'm gonna multiply it to the now try no meal that I have for my first multiple occasions, so I'm writing it in the back. Okay, again, the distributive property. I'll take my X squared times X. So that's X to the third Power X Cube. I'll take the same X squared times three.

So that's a plus three x Square. I'm not gonna take the three x Times X, which is another plus three x squared. And then the same three x Times three, which is nine x last the two times X is a plus two x and the two times the three is plus six, right, just like we did with the two by no meals. I can combine anything that or like terms. So I'm gonna underline the two ex Claire terms and the two ex terms Hey, when I can combine the X squared together, I'll get a plus six x squared three plus +36 Keep the X squared plus nine x plus.

The two X is 11 x plus the six and this is my final answer to the product of X plus one times X plus two times x plus three.

So the question asked us to simplify this algebraic expression that we have here. And to do this we just need to multiply X into this term here as well as to and then add those terms together that are similar. So first, let's multiply X into X squared two x and three. When we do this, we get X cubed plus two X squared plus three X Now, if we multiply to into these three terms here, So two times X squared is two x squared plus two times two x, which is four X plus two times three, which is six. And so now we can add like terms so we can add all the squares together and the exes together.

And we get a simplified, um, algebraic expression expression, which is X cubed plus four x squared plus seven x plus six..

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