A point A(-5, -3) is translated by the vector v = <2, 6> and then reflected across the y-axis. Find A' after the first transformation AND find A'' after the second transformation.

You must give the coordinates for A' and A''

Respuesta :

A' after the first transformation AND find A'' after the second transformation is:

x=(-3, -3)

What is transformation?

A point, a line, or a geometric figure may undergo one of these four distinct transformations in order for the point's, line's, or figure's shape and/or location to be altered.

The shape of the item as it was before the transformation is referred to as the Pre-Image, while the shape and location of the object after the change make up the Image.

Generally, the equation for is  mathematically given as

The point (5,3)  translated by the vector <2,6>

x= (-5 + 2, -3 + 6)

x=(-3, -3)

In conclusion, When you reflect it across the line y = 0, the x coordinate remains the same, and the y coordinate changes sign.  (-3, 3)

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