1. The problem is to draw and understand the vectors $\overrightarrow{VAB}$ and $\overrightarrow{VAD}$.\n\n2. Generally, $\overrightarrow{VAB}$ represents the vector from point A to point B, and $\overrightarrow{VAD}$ represents the vector from point A to point D.\n\n3. To define these vectors, we need the coordinates of points A, B, and D. Since the coordinates are not given, I'll explain the general method:\n\n4. Suppose point A has coordinates $A(x_1, y_1)$, point B has coordinates $B(x_2, y_2)$, and point D has coordinates $D(x_3, y_3)$.\n\n5. The vector $\overrightarrow{VAB}$ is calculated as $\overrightarrow{VAB} = (x_2 - x_1, y_2 - y_1)$.\n\n6. Similarly, the vector $\overrightarrow{VAD}$ is $\overrightarrow{VAD} = (x_3 - x_1, y_3 - y_1)$.\n\n7. These vectors represent both direction and magnitude from point A to B and A to D respectively.\n\n8. Without actual point values, drawing exact vectors isn't possible, but this method allows you to compute and draw them once points are known.