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8"-3'+J = 6xe72 Epinena ( Sdbtl...

Question

8"-3'+J = 6xe72 Epinena ( Sdbtl

8"-3'+J = 6xe72 Epinena ( Sdbtl



Answers

Multiply. $(60,309)(4002)$

When we multiply this number times 1000. We noticed there are three zeros in 1000 squinty. We were destined. Place three places to the right. So the answer is 34,546 0.4.

So for this problem we're gonna have the F of X is equal to 1/9 minus expert. Before we look at the graph, let's consider algebraic lee what this is. This is the same thing as one over negative X plus three x minus three because of that. Because this is the same thing. We see that we do not want any of these values to equal zero. Because of either of these values in the parentheses equals zero. The whole thing is undefined. So based on that, we see the extra nautical three and extra nautical negative free. And we see that in the graph, that's the case too, X equals three and X equals negative three are defined. So we say that packs not equal plus uh minus three And that's going to be our final answer.

Today we'll be simplifying the expression Negative. 112.846 plus negative. 13.3 minus 47.312 The first thing I'm gonna do is change this right here. The plus negative two a minus still have negative 1 12.846 minus 13.3 and it's 47.31 to the store equivalent to each other, because when you add, a negative is equivalent to a minus. So now I'm going to divide all the terms by negative one. So have negative one on the outside of the parentheses, and inside we'll have won 12.846 plus 13.3 plus 47.312 Now after the side here, I'm going to do 1 12.846 plus 13 point 03 And make sure the lined up the decimals so we'll add, is here to the end and also plus 47.312 So six plus two is eight 443 plus one is 88 plus three is 11. We'll bring down the print the decimal seven plus three plus two plus one is 13. My friends are writing there For some reason. Four plus one plus one plus one is 4567 and one is one for a total of 1. 73.188 So we'll have negative one times 1 73 0.188 Since there's no other operations in the parenthesis, we can go ahead and apply the negative one, so the answer will be negative. 1 73. 188

So the number 13 we're gonna be looking at. What happens if I approach negative three from the left or the right? We're gonna be using tables to see what happens, and that is plugging in several numbers that are closer and closer to the number. You're interested in seeing what happens to the function value. So here's my table listed out, and it's just a matter of some calculator jockeying to crunch through this. But here's what you will get. So let's see what the results are. I'm doing it 15.75 So these are all you know, rounding a bit. 150 five. 1500. So on the left, as I get closer to negative three from the left, we're going towards positive infinity and then on the right. Let's see what's happening. Negative. 14 0.25 Negative 149.25 Negative. 14. 99.25 We're going to negative infinity. So as I approached negative three from the left, we're going the positive infinity from the right. I'm going to negative infinity. Well, we only plugged in six numbers. How do we know we're going to offend thee all. Well, that's very class in tow. If I try to plug in negative three appear what happens? I get zero on the bottom in nine on the top nine, divided by zero. That's undefined, but it's showing the presence of a vertical Assam tone. There is infinite blow up. We just had to decide whether it was positive or negative, and it is positive on the left negative coming in from the wrecked.


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