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Question

An illustration shows four right-angled triangles labeled Figure 1 through Figure 4 placed in various positions on a 12 column by 10 row grid. Figures 1, 2, and 4 are the same size while Figure 3 is slightly larger. Figure 1 is a right-angled triangle with the base left vertex on the bottom of the 4th row and the start of the 4th column. The base right vertex is on the bottom of the 4th row and the end of the 5th column. The base constitutes 2 units on the grid. The top vertex is on top of the 2nd row and the start of 4th column. The perpendicular height constitutes 3 units on the grid. Figure 2 is a right-angled triangle with the base left vertex on the bottom of the 4th row and the start of the 9th column. The base right vertex is on the bottom of the 4th row and the end of the 10th column. The top vertex is on the top of the 2nd row and end of 10th column. The hypotenuse is between top vertex and bottom left. Figure 3 is a right-angled triangle with the base left vertex on the bottom of the 7th row and the start of 7th column. The base right vertex is on the bottom of the 7th row and the end of the 9th column. The base constitutes 3 units on the grid. The top vertex is on the top of the 4th row and start of 7th column. The hypotenuse is between top vertex and bottom left. The perpendicular height constitutes 4 units on the grid. Figure 4 is a right-angled triangle with the top left vertex on the top of the 7th row and start of the 4th column. The top right vertex in on the top of the 7th row and the end of the 5th column. The bottom vertex is on the bottom of the 9th row and start of 4th column. The hypotenuse is between top right vertex and bottom vertex.

Which figure would result from reflecting Figure 1 over a vertical line?

(1 point)
Figure

Answer 1

Reflecting Figure 1 over a vertical line will result in a figure that maintains the same height but has its base and vertices shifted horizontally to the opposite side of the vertical line of reflection. Given that Figure 1 is oriented with the base along the 4th row and spans from the 4th to the 5th column, reflecting it vertically will place the base starting from the 3rd column and ending at the 2nd column.

Considering the options provided (Figure 1, Figure 2, Figure 3, Figure 4) and their orientations based on the descriptions, the reflection of Figure 1 would convert it to a shape like Figure 2.

Therefore, the answer is:

Figure 2.