Explanation:
When considering a force vector, it is important to understand that a force vector has both magnitude and direction. In this case, every point on the force vector is said to have the same magnitude and direction as the whole force vector. Let's analyze this statement in detail.

Definition of a force vector:
A force vector is a mathematical representation of a force that includes both magnitude (size) and direction. It is typically represented by an arrow, where the length of the arrow represents the magnitude of the force and the direction of the arrow represents the direction of the force.

Understanding the statement:
The statement suggests that every point on the force vector has the same magnitude and direction as the whole force vector. This would mean that regardless of where we consider a point on the vector, it will always have the same magnitude and direction.

Analysis:
To analyze the statement, let's consider a force vector with a specific magnitude and direction. Now, if we choose any point on this vector, we can see that the magnitude and direction of the force at that point will be the same as the whole force vector. This holds true for any point on the vector.

However, it is important to note that the force vector itself is a continuous line or curve. It is not a collection of individual points. Therefore, it is not accurate to say that every point on the force vector has its own magnitude and direction. The force vector as a whole has a magnitude and direction, and this remains constant along the entire vector.

Conclusion:
In conclusion, the statement that every point on the force vector has the same magnitude and direction as the whole force vector is incorrect. The force vector as a whole has a specific magnitude and direction, and this remains consistent along its entire length.