(Solved): 1. Plot and label the point \( A \) with coordinates \( (1,2) \) on the grid shown, then perform th ...

1. Plot and label the point \( A \) with coordinates \( (1,2) \) on the grid shown, then perform the listed translations: - Translate point \( A 2 \) units right and 5 units down to produce the image \( A^{\prime} \). Label \( A^{\prime} \) and its coordinates on the same graph as A. - Translate point \( A^{\prime} 5 \) units left and 1 unit up to produce the image \( A^{\prime \prime} \). Label \( A^{\prime \prime} \) and its coordinates on the same graph as \( \mathrm{A} \) and \( \mathrm{A}^{\prime} \). - Translate point \( \mathrm{A}^{\prime \prime} 1 \) unit left and 5 units up to produce the image \( \mathrm{A}^{\text {an". }} \). Label \( \mathrm{A}^{\prime \prime \prime} \) and its coordinates on the same graph as A. Part Two - Translating a 2-D image on a Cartesian Grid 1. Label the coordinates of the vertices \( E, F, G \) and \( H \) for the given rectangle. 2. Perform the following translations. Label the coordinates of each new image. - Translate the rectangle EFGH 1 unit right and 8 units down to produce the rectangle \( E^{\prime} F^{\prime} G \) 'H'. Plot the image on the same coordinate grid as the original. - Translate the rectangle E'F'G'r 10 units right and 9 units up to produce the rectangle E"F \( ^{-1} \mathrm{G}^{-1} \mathrm{H}^{*} \). Plot the image on the same coordinate grid as the original. Part Three - Describing Translations in a Tessellation Pattern 1. Describe, using translations, how the given tessellation could be produced.