Solved on Nov 16, 2023

Find the final coordinates after moving left 2 units and down 1 unit from the starting point $(4,2)$ .

STEP 1

Assumptions1. The starting point is at $(4,)$ . The movement is units to the left and1 unit down

STEP 2

To find the new position after moving left, we subtract the number of units moved from the x-coordinate of the starting point.
$New\, x-coordinate = Starting\, x-coordinate - Units\, moved\, left$

STEP 3

Now, plug in the given values for the starting x-coordinate and the units moved left to calculate the new x-coordinate.
$New\, x-coordinate = -2$

STEP 4

Calculate the new x-coordinate.
$New\, x-coordinate =4 -2 =2$

STEP 5

To find the new position after moving down, we subtract the number of units moved from the y-coordinate of the starting point.
$New\, y-coordinate = Starting\, y-coordinate - Units\, moved\, down$

STEP 6

Now, plug in the given values for the starting y-coordinate and the units moved down to calculate the new y-coordinate.
$New\, y-coordinate =2 -1$

STEP 7

Calculate the new y-coordinate.
$New\, y-coordinate =2 -1 =1$

STEP 8

Now that we have the new x-coordinate and y-coordinate, we can write the new position as an ordered pair (x-coordinate, y-coordinate).
$New\, position = (New\, x-coordinate, New\, y-coordinate)$

STEP 9

Plug in the values for the new x-coordinate and the new y-coordinate to write the new position.
$New\, position = (2,)$ You end at $(2,)$ .

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Find the final coordinates after moving left 2 units and down 1 unit from the starting point $(4,2)$ .

STEP 1

Assumptions1. The starting point is at $(4,)$ . The movement is units to the left and1 unit down

STEP 2

To find the new position after moving left, we subtract the number of units moved from the x-coordinate of the starting point.
$New\, x-coordinate = Starting\, x-coordinate - Units\, moved\, left$

STEP 3

Now, plug in the given values for the starting x-coordinate and the units moved left to calculate the new x-coordinate.
$New\, x-coordinate = -2$

STEP 4

Calculate the new x-coordinate.
$New\, x-coordinate =4 -2 =2$

STEP 5

To find the new position after moving down, we subtract the number of units moved from the y-coordinate of the starting point.
$New\, y-coordinate = Starting\, y-coordinate - Units\, moved\, down$

STEP 6

Now, plug in the given values for the starting y-coordinate and the units moved down to calculate the new y-coordinate.
$New\, y-coordinate =2 -1$

STEP 7

Calculate the new y-coordinate.
$New\, y-coordinate =2 -1 =1$

STEP 8

Now that we have the new x-coordinate and y-coordinate, we can write the new position as an ordered pair (x-coordinate, y-coordinate).
$New\, position = (New\, x-coordinate, New\, y-coordinate)$

STEP 9

Plug in the values for the new x-coordinate and the new y-coordinate to write the new position.
$New\, position = (2,)$ You end at $(2,)$ .

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Find the final coordinates after moving left 2 units and down 1 unit from the starting point (4,2)(4,2)(4,2).

STEP 1

Assumptions1. The starting point is at (4,)(4,)(4,). The movement is units to the left and1 unit down

STEP 2

STEP 3

Now, plug in the given values for the starting x-coordinate and the units moved left to calculate the new x-coordinate.New x−coordinate=−2New\, x-coordinate = -2Newx−coordinate=−2

STEP 4

Calculate the new x-coordinate.New x−coordinate=4−2=2New\, x-coordinate =4 -2 =2Newx−coordinate=4−2=2

STEP 5

STEP 6

Now, plug in the given values for the starting y-coordinate and the units moved down to calculate the new y-coordinate.New y−coordinate=2−1New\, y-coordinate =2 -1Newy−coordinate=2−1

STEP 7

Calculate the new y-coordinate.New y−coordinate=2−1=1New\, y-coordinate =2 -1 =1Newy−coordinate=2−1=1

STEP 8

Now that we have the new x-coordinate and y-coordinate, we can write the new position as an ordered pair (x-coordinate, y-coordinate).New position=(New x−coordinate,New y−coordinate)New\, position = (New\, x-coordinate, New\, y-coordinate)Newposition=(Newx−coordinate,Newy−coordinate)

STEP 9

Plug in the values for the new x-coordinate and the new y-coordinate to write the new position.New position=(2,)New\, position = (2,)Newposition=(2,)You end at (2,)(2,)(2,).

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Find the final coordinates after moving left 2 units and down 1 unit from the starting point $(4,2)$ .

Assumptions1. The starting point is at $(4,)$ . The movement is units to the left and1 unit down

Now, plug in the given values for the starting x-coordinate and the units moved left to calculate the new x-coordinate.
$New\, x-coordinate = -2$

Calculate the new x-coordinate.
$New\, x-coordinate =4 -2 =2$

Now, plug in the given values for the starting y-coordinate and the units moved down to calculate the new y-coordinate.
$New\, y-coordinate =2 -1$

Calculate the new y-coordinate.
$New\, y-coordinate =2 -1 =1$

Now that we have the new x-coordinate and y-coordinate, we can write the new position as an ordered pair (x-coordinate, y-coordinate).
$New\, position = (New\, x-coordinate, New\, y-coordinate)$

Plug in the values for the new x-coordinate and the new y-coordinate to write the new position.
$New\, position = (2,)$ You end at $(2,)$ .