Question

Find the vector that translate A (-2, 7) to A' (6,4) *

Answer 1

Answer:

Step-by-step explanation:

Answer 2

A vector translation translates the figure on the coordinate from its current location to another

The vector that translates A(-2, 7) to A'(6, 4) is $\dbinom{8}{-3}$

The given preimage of the vector = A(-2, 7)

The given image of the vector = A'(6, 4)

Required: To find the vector that translates A(-2, 7) to A'(6, 4)

Solution:

The vector are given in component form, therefore, the vector, ΔA, that translates (moves from) vector A(-2, 7) to A'(6, 4) is the difference between the two vectors which is given as follows;

ΔA = A' - A = ((x' - x), (y' - y)

∴ ΔA = ((6 - (-2)), (4 - 7))

ΔA = (8, -3)

In vector form, vector that translates A to A' is $\dbinom{8}{-3}$

Learn more about vector translation here:

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