In cartesian coordinates (x, y) = (3, -4)
The new coordinates are(3 + the old 'x', 2 + the old 'y')
The new coordinates are (3, -5).
(2,1)
The graph of is shifted 3 units down and 2 units right. Which equation represents the new graph?
Using the distance formula the length of the line segment from (10, -3) to (1, -3) is 9 units which means that the line segment is partitioned by 2 units and 7 units. To find the coordinates of point R plot the above information on the Cartesian plane.
The coordinates are (10, 5).
The new coordinates are(3 + the old 'x', 2 + the old 'y')
The description "4 units down and 3 units right" refers to a movement in a coordinate plane. Starting from a given point, you would move vertically downward by 4 units and then horizontally to the right by 3 units. This would effectively change the coordinates of the point by decreasing the y-coordinate by 4 and increasing the x-coordinate by 3. The final position would be represented as (x + 3, y - 4) if starting from the point (x, y).
(3,0)
The new coordinates are (3, -5).
Can someone please help me???
(2,1)
The vector sum of (7 units down) + (3 units up) is (4 units down).
As the y-coordinates are the same, the length of the line segment is the difference in the x-coordinates → length 8 - 3 = 5 units
To translate a figure in a coordinate plane, you add specific values to the x-coordinates and y-coordinates of each point of the figure. For example, if you want to translate a figure 3 units to the right and 2 units up, you would add 3 to each x-coordinate and 2 to each y-coordinate. The result will be the new coordinates of the translated figure, maintaining its shape and orientation.
The graph of is shifted 3 units down and 2 units right. Which equation represents the new graph?
Assuming that these are coordinates of the vertices, the area is 6 square units.