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So to go from A to B, you could reflect across the y and then the x, or you could reflect across the x, and it would get you right over here. So you would see it at 8 to the right of the y-axis, which would be at positive 8, and still 5 above the x-axis. What happens if it tells you to plot 2, 3 reflected over x=-1(4 votes). Want to join the conversation? Practice 11-5 circles in the coordinate plane answer key class. You would see an equal distance away from the y-axis. Plot negative 6 comma negative 7 and its reflection across the x-axis.

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C. Operations with integers. Surface area formulas. If I were to reflect this point across the y-axis, it would go all the way to positive 6, 5. The y-coordinate will be the midpoint, which is the average of the y-coordinates of our point and its reflection. When you reflect over y = 0, you take the distance from the line to the point you're reflecting and place another point that same distance from y = 0 so that the two points and the closest point on y = 0 make a line. R. Expressions and properties. Area of parallelograms. So if I reflect A just across the y-axis, it would go there. Practice 11-5 circles in the coordinate plane answer key 2018. Proportions and proportional relationships. How would you reflect a point over the line y=-x? So to reflect a point (x, y) over y = 3, your new point would be (x, 6 - y). Units of measurement. So negative 6 comma negative 7, so we're going to go 6 to the left of the origin, and we're going to go down 7. So the y-coordinate is 5 right over here.

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It would have also been legitimate if we said the y-axis and then the x-axis. So we've plotted negative 8 comma 5. Pythagorean theorem. The point B is a reflection of point A across which axis? The closest point on the line should then be the midpoint of the point and its reflection. N. Problem solving and estimation. Practice 11-5 circles in the coordinate plane answer key 3rd. X. Three-dimensional figures. F. Fractions and mixed numbers. It doesn't look like it's only one axis. E. Operations with decimals. We reflected this point to right up here, because we reflected across the x-axis. It would get you to negative 6 comma 5, and then reflect across the y.

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Y. Geometric measurement. Circumference of circles. A point and its reflection over the line x=-1 have two properties: their y-coordinates are equal, and the average of their x-coordinates is -1 (so the sum of their x-coordinates is -1*2=-2). Let's do a couple more of these. So it's really reflecting across both axes. What is surface area? Created by Sal Khan. Reflecting points in the coordinate plane (video. Transformations and congruence. So there you have it right over here. We're reflecting across the x-axis, so it would be the same distance, but now above the x-axis. They are the same thing: Basically, you can change the variable, but it will still be the x and y-axis.

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It's reflection is the point 8 comma 5. You see negative 8 and 5. Just like looking at a mirror image of yourself, but flipped.... a reflection point is the mirror point on the opposite side of the axis. So it would go all the way right over here. P. Coordinate plane.

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Help, what does he mean when the A axis and the b axis is x axis and y axis? And then if I reflected that point across the x-axis, then I would end up at 5 below the x-axis at an x-coordinate of 6. What if you were reflecting over a line like y = 3(3 votes). Now we have to plot its reflection across the y-axis. And we are reflecting across the x-axis. Volume of rectangular prisms. Y1 + y2) / 2 = 3. y1 + y2 = 6. y2 = 6 - y1. So first let's plot negative 8 comma 5. Percents, ratios, and rates.

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And so you can imagine if this was some type of lake or something and you were to see its reflection, and this is, say, like the moon, you would see its reflection roughly around here. So (2, 3) reflected over the line x=-1 gives (-2-2, 3) = (-4, 3). Supplementary angles. So let's think about this right over here. Well, its reflection would be the same distance. So this was 7 below. So that's its reflection right over here. Ratios, rates, and proportions. So, once again, if you imagine that this is some type of a lake, or maybe some type of an upside-down lake, or a mirror, where would we think we see its reflection? To do this for y = 3, your x-coordinate will stay the same for both points. K. Proportional relationships. The point negative 6 comma negative 7 is reflec-- this should say "reflected" across the x-axis. Volume of cylinders.

This is at the point negative 5 comma 6. Negative 6 comma negative 7 is right there. Let's check our answer. So we would reflect across the x-axis and then the y-axis. U. Two-variable equations. V. Linear functions. I. Exponents and square roots. Now we're going to go 7 above the x-axis, and it's going to be at the same x-coordinate.