Look at the drawings below and explain them.

Here are the explanations for the problems shown in the image. 1. Rotations a) (1)/(4) turn = 90^: This shows a shape rotated by 90^ clockwise around its center. A quarter turn is equivalent to a 90^ rotation. b) (1)/(2) turn = 180^: This shows the same shape rotated by 180^ clockwise around its center. A half turn is equivalent to a 180^ rotation. 2. Look at the drawings below and explain them. Top left: The square is moved horizontally to the right without changing its orientation. This transformation is called a translation*. Top right: The rectangle is turned around a fixed point (the small circle with an arrow). It has been rotated 90^ clockwise. This transformation is called a rotation*. Bottom left: The square is turned around a fixed point. It has been rotated 90^ counter-clockwise. This transformation is also a rotation*. Bottom right: The rectangle is flipped over a horizontal line (the dashed line). This transformation is called a reflection*. 3. Complete the table below by rotating each shape and draw the rotated shape. Since I cannot draw, I will describe the orientation of the rotated shapes. Assume rotations are clockwise unless specified. Row 1 (Bowtie/Hourglass shape): Original: Two triangles joined at a point, one pointing up, one pointing down. 90^ rotation: The shape will appear rotated 90^. The top triangle will now point to the right, and the bottom triangle will point to the left. 180^ rotation: The shape will look identical to the original, as it has 180^ rotational symmetry. 270^ rotation: The shape will appear rotated 270^ clockwise (or 90^ counter-clockwise). The top triangle will now point to the left, and the bottom triangle will point to the right. Row 2 (Horizontal rectangle with a dot on the top-left corner): Original: A horizontal rectangle with a dot at its top-left vertex. 90^ rotation: The rectangle will become vertical. The dot will be at the top-right vertex of the new vertical rectangle. 180^ rotation: The rectangle will be horizontal again. The dot will be at the bottom-right vertex. 270^ rotation: The rectangle will be vertical again. The dot will be at the bottom-left vertex of the new vertical rectangle. Row 3 (Upright triangle with a dot on the bottom-left vertex): Original: An equilateral or isosceles triangle pointing upwards, with a dot at its bottom-left vertex. 90^ rotation: The triangle will point to the right. The dot will be at the top vertex of the triangle. 180^ rotation: The triangle will point downwards (upside-down). The dot will be at the top-right vertex. 270^ rotation: The triangle will point to the left. The dot will be at the bottom vertex of the triangle. Send me the next one 📸