Question 2 of 7 Question 2 There is an equilateral triangle, ABC, inscribed in a circle with center $$ D $$. What is the smallest angle you can rotate triangle $$ A B C $$ around $$ D $$ so that the image of $$ A $$ is $$ B $$ ? $$ \begin{array}{ll} ext { A) } 60^{\circ} \ ext { B) } 90^{\circ} \ ext { C) } 120^{\circ} \ ext { D) } 180^{\circ}\end{array} $$

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Question 2 of 7 Question 2 There is an equilateral triangle, ABC, inscribed in a circle with center $$ D $$. What is the smallest angle you can rotate triangle $$ A B C $$ around $$ D $$ so that the image of $$ A $$ is $$ B $$ ? $$ \begin{array}{ll}	ext { A) } 60^{\circ} \ 	ext { B) } 90^{\circ} \ 	ext { C) } 120^{\circ} \ 	ext { D) } 180^{\circ}\end{array} $$

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The smallest angle to rotate the triangle so that $$ A $$ becomes $$ B $$ is $$ 120^\circ $$.

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