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A (2,10)
Translate along vector <-5.-5>

1 Answer

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To translate a point along a vector, add the components of the vector to the coordinates of the point. Therefore by solving, the translated point is (-3, 5).

To translate a point along a vector, you need to add the components of the vector to the coordinates of the point.

The vector <{-5,-5}> has components -5 in the x-direction and -5 in the y-direction.

So to translate the point (2, 10) along this vector, you add -5 to the x-coordinate and -5 to the y-coordinate:

x = 2 + (-5) = -3

y = 10 + (-5) = 5

Therefore, the translated point is (-3, 5).

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