2nd statement answer is impossible to tell instead of false?
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Question
Answer
If you ignore the shaded region in the figure, you can see that the figure is actually made up of two triangles (ABC and BCD) both with base BC.
Angle ∠ABC and ∠BCD will determine where the points A and D end up. As such, there are infinite ways you can draw these triangles using the straight line BC as a base. The attached picture will show some of the possible ways to draw these triangles. Each of them will have different angles.
Therefore it is impossible to tell.
If you ignore the shaded region in the figure, you can see that the figure is actually made up of two triangles (ABC and BCD) both with base BC.
Angle ∠ABC and ∠BCD will determine where the points A and D end up. As such, there are infinite ways you can draw these triangles using the straight line BC as a base. The attached picture will show some of the possible ways to draw these triangles. Each of them will have different angles.
Therefore it is impossible to tell.
Impossible to tell.
Why is it impossible to tell?
If you ignore the shaded region in the figure, you can see that the figure is actually made up of two triangles (ABC and BCD) both with base BC.
Angle ∠ABC and ∠BCD will determine where the points A and D end up. As such, there are infinite ways you can draw these triangles using the straight line BC as a base. The attached picture will show some of the possible ways to draw these triangles. Each of them will have different angles.
Therefore it is impossible to tell.
If you ignore the shaded region in the figure, you can see that the figure is actually made up of two triangles (ABC and BCD) both with base BC.
Angle ∠ABC and ∠BCD will determine where the points A and D end up. As such, there are infinite ways you can draw these triangles using the straight line BC as a base. The attached picture will show some of the possible ways to draw these triangles. Each of them will have different angles.
Therefore it is impossible to tell.