Get Access to:
Get Access to:
Lost your password? Please enter your email address. You will receive a link and will create a new password via email.
Please briefly explain why you feel this question should be reported.
Please briefly explain why you feel this answer should be reported.
Please briefly explain why you feel this user should be reported.
State the head-to-tail rule of vector addition.
The head-to-tail rule of vector addition states that to add two vectors, you place the tail of the second vector at the head of the first vector, and the sum or resultant is drawn from the tail of the first vector to the head of the second vector. The magnitude and direction of the resultant can beRead more
The head-to-tail rule of vector addition states that to add two vectors, you place the tail of the second vector at the head of the first vector, and the sum or resultant is drawn from the tail of the first vector to the head of the second vector. The magnitude and direction of the resultant can be determined using the laws of trigonometry.
See lessWhat is the net force acting on an object in equilibrium?
In equilibrium, the net force acting on an object is zero. This means that the vector sum of all the forces acting on the object is zero. The object is either at rest or moving at a constant velocity with no acceleration.
In equilibrium, the net force acting on an object is zero. This means that the vector sum of all the forces acting on the object is zero. The object is either at rest or moving at a constant velocity with no acceleration.
See lessState the parallelogram law of vector addition.
The parallelogram law of vector addition states that if two vectors are represented by two adjacent sides of a parallelogram, then the vector sum or resultant is represented by the diagonal of the parallelogram that starts from their common point. The magnitude and direction of the resultant can beRead more
The parallelogram law of vector addition states that if two vectors are represented by two adjacent sides of a parallelogram, then the vector sum or resultant is represented by the diagonal of the parallelogram that starts from their common point. The magnitude and direction of the resultant can be determined using the laws of trigonometry.
See lessWhat is the result of multiplying a vector by a scalar?
When a vector is multiplied by a scalar, the result is a new vector with the same direction as the original vector but with a magnitude that is scaled by the scalar. If the scalar is negative, the direction of the vector is reversed.
When a vector is multiplied by a scalar, the result is a new vector with the same direction as the original vector but with a magnitude that is scaled by the scalar. If the scalar is negative, the direction of the vector is reversed.
See lessWhat is the magnitude of a vector?
The magnitude of a vector is the size or length of the vector without considering its direction. It is always a non-negative value.
The magnitude of a vector is the size or length of the vector without considering its direction. It is always a non-negative value.
See lessWhat are concurrent vectors?
Concurrent vectors are vectors that have a common point of application or a common origin. They can be added or subtracted using the parallelogram rule or the triangle rule of vector addition.
Concurrent vectors are vectors that have a common point of application or a common origin. They can be added or subtracted using the parallelogram rule or the triangle rule of vector addition.
See lessWhat is the difference between displacement and velocity?
Displacement is a vector quantity that represents the change in position of an object from its initial position to its final position. Velocity, on the other hand, is a vector quantity that represents the rate of change of displacement. In other words, velocity is the derivative of displacement withRead more
Displacement is a vector quantity that represents the change in position of an object from its initial position to its final position. Velocity, on the other hand, is a vector quantity that represents the rate of change of displacement. In other words, velocity is the derivative of displacement with respect to time.
See less