A figure containing /_PQR is dilated by a scale factor of (1)/(2) to form a new figure which contains /_P^(')Q^(')R^(')./_PQR measures 107^(@). What is the measure of /_P^(')Q^(')R^(') ? Answer: m/_P^(')Q^(')R^(')=◻^(@)

Identify Properties of Dilation: Identify the properties of dilation on angles. Dilation affects the size of the figure but does not change the measures of angles. Therefore, the measure of /_PQR will be equal to the measure of /_P'Q'R'. Angle Measure Equality: Given that the measure of /_PQR is 107 degrees, we can directly state the measure of /_P'Q'R'. Since dilation does not change angle measures, /_P'Q'R' will also measure 107 degrees.

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A figure containing
/_PQR is dilated by a scale factor of
(1)/(2) to form a new figure which contains
/_P^(')Q^(')R^(')./_PQR measures
107^(@). What is the measure of
/_P^(')Q^(')R^(') ?
Answer:
m/_P^(')Q^(')R^(')=◻^(@)

A figure containing $\angle P Q R$ is dilated by a scale factor of $\frac{1}{2}$ to form a new figure which contains $\angle P^{\prime} Q^{\prime} R^{\prime} . \angle P Q R$ measures $107^{\circ}$ . What is the measure of $\angle P^{\prime} Q^{\prime} R^{\prime}$ ? $\newline$ Answer: $\mathrm{m} \angle P^{\prime} Q^{\prime} R^{\prime}=\square^{\circ}$

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Q. A figure containing

\angle P Q R

is dilated by a scale factor of

\frac{1}{2}

to form a new figure which contains

\angle P^{\prime} Q^{\prime} R^{\prime} . \angle P Q R

measures

107^{\circ}

. What is the measure of

\angle P^{\prime} Q^{\prime} R^{\prime}

\newline

Answer:

\mathrm{m} \angle P^{\prime} Q^{\prime} R^{\prime}=\square^{\circ}

Identify Properties of Dilation: Identify the properties of dilation on angles. Dilation affects the size of the figure but does not change the measures of angles. Therefore, the measure of $\angle PQR$ will be equal to the measure of $\angle P'Q'R'$ .
Angle Measure Equality: Given that the measure of $\angle PQR$ is $107$ degrees, we can directly state the measure of $\angle P'Q'R'$ . $\newline$ Since dilation does not change angle measures, $\angle P'Q'R'$ will also measure $107$ degrees.