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Question

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Answers

$$\frac{56 y^{4} z^{5}}{7 y^{3} z^{3}}-\frac{45 y^{2} z^{2}}{5 y}$$

All right. So we're gonna divide the following Monami elsewhere to start with you leading coefficients. So 35 negative seven do divide evenly. 35 divided by negative. Seven is a negative five. And if I look at my matching variables, I can put those together by subtracting the exponents. So my exes, I would have one minus eat. And my sense I would have six minus two. So what I have as an answer right now is negative. I one minus eight is negative. Seven and six. Minus two is a positive or so. I do have one variable that has a negative exponents. I'm going to take just that variable and move it to the bottom in order to make that negative exponents positive. So let's have the negative five said four on top. And that my body would be now the X to the power of seven

Question 67 I have 42 negative. 31 zero negative. 42 and negatively for negative. Six 00 Negative. Nine. We're 0.5. 35 0 negative. 67 32 348 points. A 0 31 wording a negative. 52 negative. 76.6. Saying process. You're gonna hit the second on the X inverse words. It is matrix, but you're going to squirrel away, Over to Eddie. Hey, enter. This is a 1234 by 123457 years before by five. Once you type in four by five, it'll open up enough spaces that you can enter your data. So you enter in your data, then we're gonna go back to second X inverse to get back into the Matrix. But this time, instead of going overto ed it, you're going to go over, Matt, you're gonna hit math in the nearest world all the way down to R. R. E. M gives your parentheses, and then you it entered. So that comes up on your screen, go back into the matrix, and when you're on a you hit enter. So this comes up in your screening and then you could enter. Get once it's on your scream and the last column of numbers gives you equals 1.2 3.4. Which would be why see, when he pulled negative 5.2 and W equal Negative 3.2.

We're going to find the component forms um going from .12.2. So each time we'll be taking our second point and subtracting the corresponding component from the first. So for our first factor we would consider that we do negative four minus negative six and a negative one minus negative. To notice those minus negatives end up being adding. So we get 2 to 1. So it can either be written with the brackets or we can write it in R I. J form which would be to I plus one J. And I don't have to write the one. If you just see the J. You know that there's a one there Kate. Now our next vector notice every single time we're going to be doing negative 1 0. Well this is already in kind of its component form because its origination is at zero. So we can really write our vector as just the negative 161 And if we write an I. J and k notation we could have a negative I plus six, J plus K. Now our third we'll have to a nine minus four A one minus one and a negative three minus negative three. So in the end I have no J and K. So in the notation that I've already written with brackets you would actually place in a zero where there are, you know, um no components of that form. But when you go to write it in I. J and K, you just write that as five A. If you don't write the J and K component, then it's known that those are zero.

Very question 65 involves a graphing calculator. So the first thing I'm gonna do is write The Matrix on a spree. Then I'll write the steps down. So via tweet sent by negative 3.75 2.95 or flight 0875 White 95 Negative 8.75 zero. 3.375 1.25 Negative plate 15 She quite 75 and 3.6. Yeah, 25 So the first thing we want to do is we want to turn the calculator on and then we want to hit the second, but and then the x inverse and you'll see maker. It's written above it, and we're gonna squirrel over to edit and hit. Edit, And then we should be where we can enter our dimension. So this is a three one you three rows. I won one here. Three or columns. We're hit three by four and then we can go down in and enter all of our members. President, open up. Um, where you can enter your numbers in then. So whenever you want to get out of that, you just hit second and the button next to it. Now you have to be careful. When you're hitting the negative, you have to enter the negative. That's next to the decimal point. Otherwise, we'll give you a CZ intact there. So you have all that entered in and you're you hit the second quick button or the second mode button and you're out of that screen, you wanna clear your screen, make sure you have nothing else on it. Then we're gonna go back into the maker. It's by hitting the second and the X inverse or the second matrix button. And now we're just gonna go over two words. That's math. And we want a squirrel all the way down till use the R r E f row reduced echelon for. And then I will give you a parenthesis e there. So you're gonna go back into second. And of course he had entered then. So you'll see that up on your screen. Go back into the Matrix and then you want to select a So you want to see something like that on your spring and then hit. Enter and it'll give you X equals 1.25 Why equals negative point to buy and C equals 27 5


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