Question

exit ticket draw the rotation of figure abc 90° clockwise. draw the rotation of triangle tuv 180° counterclockwise.

Explanation:

Step1: Recall rotation rules for 90 - degree clockwise

For a 90 - degree clockwise rotation of a point $(x,y)$ about the origin, the new coordinates $(x',y')$ are given by $(y,-x)$. Identify the coordinates of points A, B, and C in the first triangle. Then apply the rule to each point.

Step2: Plot new points for triangle ABC

After applying the 90 - degree clockwise rotation rule to each vertex of triangle ABC, plot the new points on the grid and connect them to form the rotated triangle.

Step3: Recall rotation rules for 180 - degree counter - clockwise

For a 180 - degree counter - clockwise rotation of a point $(x,y)$ about the origin, the new coordinates $(x',y')$ are given by $(-x,-y)$. Identify the coordinates of points T, U, and V in the second triangle. Then apply the rule to each point.

Step4: Plot new points for triangle TUV

After applying the 180 - degree counter - clockwise rotation rule to each vertex of triangle TUV, plot the new points on the grid and connect them to form the rotated triangle.

Answer:

Draw the rotated triangle ABC using the 90 - degree clockwise rotation rule and draw the rotated triangle TUV using the 180 - degree counter - clockwise rotation rule on the provided grids.