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Is the point (79) in quadrant 1 2 3 or 4?
If you mean the point (7, 9) then it is in the 1st quadrant
What are the coordinates of the image of the point (8-9) after a dilation by a scale factor of 5 origin as the dilation followed by a translation over the x-axis?
To find the image of the point (8, -9) after a dilation by a scale factor of 5 from the origin, we multiply each coordinate by 5. This gives us the new coordinates (8 * 5, -9 * 5) = (40, -45). If we then translate this point over the x-axis, we would change the y-coordinate to its opposite, resulting in the final coordinates (40, 45).
Is -5 -9 in quadrant 3?
Yes.
What are the coordinates of the point that is 35 of the way from A(-93) to B(21 -2)?
To find the point that is 35% of the way from A(-9, 3) to B(21, -2), first calculate the vector from A to B: [ \text{Vector } AB = (21 - (-9), -2 - 3) = (30, -5). ] Next, multiply this vector by 0.35 to find the distance traveled from A: [ 0.35 \times (30, -5) = (10.5, -1.75). ] Now, add this to the coordinates of A: [ (-9, 3) + (10.5, -1.75) = (1.5, 1.25). ] Thus, the coordinates of the point are (1.5, 1.25).
If point A is located at (-7-3) there are 12 points between A and B what could be the possible coordinates for point B?
To determine possible coordinates for point B, we first need to clarify point A's coordinates. The coordinates given seem to be written incorrectly; if point A is at (-7, -3), then we can find point B by considering the 12 points between them. This means point B can be located at (-7 + 12x, -3 + 12y), where x and y represent the unit distance in the x and y directions respectively, leading to various possible coordinates for point B. For instance, if we move 1 unit in the positive direction for both x and y, point B could be at (5, 9).
In which quadrant is point (4 -5) located?
9
Which quadrant contains -2 -9?
7
What are the coordinates of the point (12) after a translation right 9 units and up 3 units?
The coordinates are (10, 5).
Is the point (79) in quadrant 1 2 3 or 4?
If you mean the point (7, 9) then it is in the 1st quadrant
What are the coordinates of the image of the point (8-9) after a dilation by a scale factor of 5 origin as the dilation followed by a translation over the x-axis?
To find the image of the point (8, -9) after a dilation by a scale factor of 5 from the origin, we multiply each coordinate by 5. This gives us the new coordinates (8 * 5, -9 * 5) = (40, -45). If we then translate this point over the x-axis, we would change the y-coordinate to its opposite, resulting in the final coordinates (40, 45).
Is -5 -9 in quadrant 3?
Yes.
What is the transformation of C(9 3) when dilated with a scale factor of ⅓ using the point (3 6) as the center of dilation?
To find the transformation of the point C(9, 3) when dilated with a scale factor of ⅓ from the center of dilation (3, 6), you first subtract the center coordinates from C's coordinates: (9 - 3, 3 - 6) = (6, -3). Then multiply by the scale factor of ⅓: (6 * ⅓, -3 * ⅓) = (2, -1). Finally, add the center coordinates back: (2 + 3, -1 + 6) = (5, 5). Thus, the transformed point is (5, 5).
What are the coordinates of the point that is 35 of the way from A(-93) to B(21 -2)?
To find the point that is 35% of the way from A(-9, 3) to B(21, -2), first calculate the vector from A to B: [ \text{Vector } AB = (21 - (-9), -2 - 3) = (30, -5). ] Next, multiply this vector by 0.35 to find the distance traveled from A: [ 0.35 \times (30, -5) = (10.5, -1.75). ] Now, add this to the coordinates of A: [ (-9, 3) + (10.5, -1.75) = (1.5, 1.25). ] Thus, the coordinates of the point are (1.5, 1.25).
What are quadrants of a graph?
Divide the graph into 4 parts and each part is a quadrant. Traditionally, we use the x and y axis to divide it. The portion of the graph with positive x and y coordinates is the first quadrant, The second has positive y values and negative x values, while the third quadrant has both negative x and negative y values. The last is the fourth quadrants which is below the first quadrant. It has positive x values and negative y values. If you made the origin, the point (0,0) the center of a clock, the first quadrant is between 3 and 12 and the second between 12 and 9, the third between 9 and 6 and the fourth between 12 and 3.
What is the slope of the line that passes through the point (58) and (39)?
If you mean points of (5, 8) and (3, 9) then the slope works out as -1/2
M is the midpoint of line segment AB. A has coordinates (3-7) and M has coordinates (-11). What is the coordinates of B?
B is (-5, 9).
If point A is located at (-7-3) there are 12 points between A and B what could be the possible coordinates for point B?
To determine possible coordinates for point B, we first need to clarify point A's coordinates. The coordinates given seem to be written incorrectly; if point A is at (-7, -3), then we can find point B by considering the 12 points between them. This means point B can be located at (-7 + 12x, -3 + 12y), where x and y represent the unit distance in the x and y directions respectively, leading to various possible coordinates for point B. For instance, if we move 1 unit in the positive direction for both x and y, point B could be at (5, 9).
