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m//math// grade-8/describe-transformations
Which of the following transformations maps VWXY onto
V^(')W^(')X^(')Y^(') ?
translation right 6 units and down 13 units

$\mathrm{m} / \mathrm{math} /$ grade $-8$ /describe-transformations $\newline$ Which of the following transformations maps VWXY onto $V^{\prime} W^{\prime} X^{\prime} Y^{\prime}$ ? $\newline$ translation right $6$ units and down $13$ units

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Full solution

Q.

\mathrm{m} / \mathrm{math} /

grade

-8

/describe-transformations

\newline

Which of the following transformations maps VWXY onto

V^{\prime} W^{\prime} X^{\prime} Y^{\prime}

?

\newline

translation right

6

units and down

13

units

Compare Coordinates: To map $VWXY$ onto $V'W'X'Y'$ , we need to compare the coordinates of corresponding points.
Apply Same Transformation: If $V$ moves to $V'$ , $W$ to $W'$ , $X$ to $X'$ , and $Y$ to $Y'$ , the same transformation must be applied to each point.
Translation Right $6$ Units: A translation right $6$ units means adding $6$ to the $x$ -coordinates of $V$ , $W$ , $X$ , and $Y$ .
Translation Down $13$ Units: A translation down $13$ units means subtracting $13$ from the $y$ -coordinates of $V$ , $W$ , $X$ , and $Y$ .
Check Coordinates Match: Check if adding $6$ to the $x$ -coordinates and subtracting $13$ from the $y$ -coordinates of $VWXY$ gives the coordinates of $V'W'X'Y'$ .
Check Coordinates Match: Check if adding $6$ to the $x$ -coordinates and subtracting $13$ from the $y$ -coordinates of $VWXY$ gives the coordinates of $V'W'X'Y'$ .If the coordinates match after the transformation, then the translation right $6$ units and down $13$ units is correct.

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