91Ó°ÊÓ

Use the Internet or other resource to write a possible translation for each chess piece for a single move.

Determine whether a semi-regular tessellation can be created from each set of figures. Assume that each figure has side length of 1 unit. regular dodecagons, squares, and equilateral triangles

Find the magnitude and direction of \(\overrightarrow{M N}\) for the given coordinates. \(M(-1,7), N(6,-8)\)

Find the magnitude and direction of \(\overrightarrow{M N}\) for the given coordinates. \(M(-1,10), N(1,-12)\)

Determine whether a semi-regular tessellation can be created from each set of figures. Assume that each figure has side length of 1 unit. regular heptagons, squares, and equilateral triangles

Find the magnitude and direction of \(\overrightarrow{M N}\) for the given coordinates. \(M(-4,0), N(-6,-4)\)

A translation maps \(A(-4,3)\) onto \(A^{\prime} .\) Find the coordinates of point \(B^{\prime},\) the image of \(B(-1,-2),\) under the same translation for each set of coordinates. $$A^{\prime}(2,5)$$

For each ride, determine whether the rider undergoes a rotation. Write yes or no. (Image can't copy) scrambler

Graph the image of each figure under a translation by the given vector. \(\triangle A B C\) with vertices \(A(3,6), B(3,-7), C(-6,1) ; \overrightarrow{\mathbf{a}}=\langle 0,-6\rangle\)

Graph each figure and the image under the given translation. \(\triangle P Q R\) with vertices \(P(-3,-2), Q(-1,4),\) and \(R(2,-2)\) translated by \((x, y) \rightarrow(x+2, y-4)\).