Math  /  Geometry

QuestionWrite a rule for the glide reflection that maps DEF\triangle D E F to DEF\triangle D^{\prime} E^{\prime} F^{\prime}.
Choose the correct answer below. A. (T6,0rx2xis)(DEF)=DEF\left(T_{\langle-6,0\rangle}{ }^{\circ} r_{x-2 x i s}\right)(\triangle D E F)=\triangle D^{\prime} E^{\prime} F^{\prime} B. (T6,2rx-axis )(DEF)=DEF\left(T_{\langle 6,2\rangle}{ }^{\circ} r_{x \text {-axis }}\right)(\triangle D E F)=\triangle D^{\prime} E^{\prime} F^{\prime} C. (T0,6ryaxis)(DEF)=DEF\left(T_{\langle 0,6\rangle} \circ r_{y-a x i s}\right)(\triangle D E F)=\triangle D^{\prime} E^{\prime} F^{\prime} D. (T2,6ryaxis)(DEF)=DEF\left(T_{\langle 2,6\rangle}{ }^{\circ} r_{y-a x i s}\right)(\triangle D E F)=\triangle D^{\prime} E^{\prime} F^{\prime}

Studdy Solution
The correct glide reflection is not listed in the options.
The correct transformation is T6,6rx-axisT_{\langle -6, 6 \rangle} \circ r_{x\text{-axis}}(DEF\triangle DEF) =DEF= \triangle D'E'F'.

View Full Solution - Free
Was this helpful?

Studdy solves anything!

banner

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

ParentsInfluencer programContactPolicyTerms
TwitterInstagramFacebookTikTokDiscord