5

9170 %07 1 XGB0SeStn...

Question

9170 %07 1 XGB0SeStn

9170 %07 1 XGB0 Se Stn



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Multiply. $$ -0.2(-0.7) $$

Okay, so let's start rewriting our subtraction and addition. This isn't 8 to 5, plus a negative one, and now we have opposite signs and wonders larger. So we'll take on the negative value we have one minus the report 8 to 5, and that gives us you negative 0.17 but

Case of this problem wants us to divide 55.2 both negative. Divided by negative 0.7. It's gonna give us a positive answer. So if it if we did 5502 divided by seven, we'd have 786 because of two decimal places in the numerator and wanted the denominator we subtract does. So we're gonna have one in our final answer. Yes. Our final answer is positive. 78.6. Thank you very much.

In this problem, we are going to consider the slopes of two lines in order to determine if our lines are parallel to each other perpendicular to each other or neither. So we know that these lines, The first one is Y equals 10.16 X plus 2.7. And the second one is Y equals 6.25 x minus 1.4. They're both in slope intercept form Y equals mx plus B. So we know the slope of line one is 10.16 And we know the slope of line two is 6.25. So if these lines were parallel, .16 would be equal to 6.25. Those are not equal ones much larger than the other. So these two lines are not parallel. If these two lines were perpendicular to one another, meaning they formed a right angle, they would be opposite reciprocal, meaning you would flip them over and change the sign since they're both positive, there's no way for them to be opposite. Reciprocal. So these lines are not perpendicular to one another. So we have to conclude that since they're not parallel and they're not perpendicular, they are neither of those things. So let's graph them and verify on our graph, even though they do intersect, they do not appear to intersect at a right angle and they're definitely not parallel. Mhm.

Yeah, this problem we want to find the value of seven, choose zero. Now in order to calculate a combination, it's important to remember that in choose our is able to in fact Toral over our factory, all in minus r back door. And so here on this problem we want 7-0. And so this is equal to seven factorial over zero factorial. Seven factorial. Uh huh. zero factorial is just one. And so let's just leave this with seven factorial over seven factorial, inviting any number by itself is just one. And so this just leaves us with one and so seven choose zero is one.


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