If an ant moves on a cartesian plane starting at $(0, 4),$ to $2$ units in the positive direction of the $y -$ axis, followed by $4$ units in the negative direction of the $y -$ axis, then what will be the coordinates of the final location of the ant?

(2, 4)

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(4, 4)

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(0, 2)

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(0, 4)

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Solution

The correct option is C $(0, 2)$
The current location of the ant is $(0, 4)$ .
When it moves $2$ units up, the coordinates become $(0, 6)$
When it moves $4$ units down, the coordinates become: $(0, 2)$
Therefore, the coordinates of the final location of the ant is $(0, 2) .$

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If an ant moves on a cartesian plane starting at (0,4), to 2 units in the positive direction of the y−axis, followed by 4 units in the negative direction of the y−axis, then what will be the coordinates of the final location of the ant?

The correct option is C (0,2)The current location of the ant is (0,4). When it moves 2 units up, the coordinates become (0,6) When it moves 4 units down, the coordinates become: (0,2) Therefore, the coordinates of the final location of the ant is (0,2).

If an ant moves on a cartesian plane starting at $(0, 4),$ to $2$ units in the positive direction of the $y -$ axis, followed by $4$ units in the negative direction of the $y -$ axis, then what will be the coordinates of the final location of the ant?

The correct option is C $(0, 2)$
The current location of the ant is $(0, 4)$ .
When it moves $2$ units up, the coordinates become $(0, 6)$
When it moves $4$ units down, the coordinates become: $(0, 2)$
Therefore, the coordinates of the final location of the ant is $(0, 2) .$