Oh, dude, it's like moving your house key four steps to the right and then dropping it five steps down. So, in math lingo, you're just shifting your point on a graph four units to the right and five units down. Easy peasy lemon squeezy.
Not sure
The new coordinates are(3 + the old 'x', 2 + the old 'y')
For a start, you would need an initial equation. A horizontal translation of ANY equation can be achieved by replacing every ocurrence of "x" with "x - a", where "a" is the amount you want to move the graph to the right. For example, replacing every ocurrence of "x" by "x - 10" will move your graph 10 units to the right.
(0,0) = the origin
If you we're at the point (8,-2) and you went 5 units right and 2 units up, you'd be at (13,0).
The coordinates are (10, 5).
Here's an example: In the coordinate plane, the point is translated to the point . Under the same translation, the points and are translated to and , respectively. What are the coordinates of and ? Any translation sends a point to a point . For the point in the problem, we have the following. So we have . Solving for and , we get and . So the translation is unit to the right and units up. See Figure 1. We can now find and . They come from the same translation: unit to the right and units up. The three points and their translations are shown in Figure 2.
A translation of 4 units to the right followed by a dilation of a factor of 2
(z,z+2) or (z+2,z)
the translation of 2 is the one that triangle moves by 4 units right and 8 units up
They are (a, b-4).
The coordinates of a point two units to the right of the y-axis and three units above the x-axis would be (2,3).
(x,y) > (x + 8, y + 2)
For this translation, you need to replace every occurence of "x" with "x-3", and every occurence of "y" with "y+5".
Oh, dude, it's like moving your house key four steps to the right and then dropping it five steps down. So, in math lingo, you're just shifting your point on a graph four units to the right and five units down. Easy peasy lemon squeezy.
That depends on the direction of the point in reference to the original coordinate. If the new point is 5 units to the right of (1,3), then the point is (6,3). If the point is 5 units left of (1,3), then the point is (-4,3). And so on.