Well, the magnitude of the acceleration will be stated in units of [ length/time2 ],
and the magnitude of the force will be stated in units of [ mass x length/time2 ].
How will you decide how to draw them, when they have different units ?
I think I recall the graduate pterodactyl who conducted my physics course
telling us that vectors could only be added or subtracted when they have
the same units.
(Of course, vectors had not yet been invented, but some of us caught ourselves
listening occasionally nonetheless, not only because we would have a heap of
explaining to do back in the cave if we flunked the course, but because words like
'differentiate' and 'vector' and 'transfer function' sounded so intrinsically sexy, we
believed we might have some use for them on the weekend.)
No, force and acceleration are vector quantities. Force is the product of mass and acceleration, and it includes both magnitude and direction. Acceleration is the rate of change of velocity of an object, which also has both magnitude and direction.
Examples of vector quantity are displacement, velocity, acceleration, momentum, force, E-filed, B-field, torque, energy, etc.
The mass and acceleration of an object determines its momentum, which is the product of mass and velocity. Momentum is a vector quantity that describes the motion of an object.
Such a quantity is called a vector. A shining example is velocity itself. velocity is the rate of change of displacement- the distance moved by particle in a specified direction. Since velocity = displacement/time taken = vector/scalar, Velocity thus has both a direction and a magnitude (magnitude = speed of particle) Another examples include quantities such as Force, acceleration, displacement
It is a vector. A scalar has only magnitude. A vector has magnitude and direction.Acceleration is a vector because it has magnitude and direction. That's why an object can be said to be accelerating if it has a circular rotation and a constant speed; even though it's speed isn't changing, it's direction constantly is. Displacement (s), velocity (v), and acceleration (a), are vectors because they have both magntude and direction.
No. Force and acceleration are vector quantities.
They are both vector quantities and acceleration is in the direction of the net force.
The acceleration and force of gravity are vectors.
No, they are always in the same direction, as expressed in Newton's Second Law, which is usually expressed as: F=ma (force = mass x acceleration). In this equation, acceleration is a vector, so when multiplying it by a mass (which is NOT a vector), you get another vector that points in the same direction.
No, force and acceleration are vector quantities. Force is the product of mass and acceleration, and it includes both magnitude and direction. Acceleration is the rate of change of velocity of an object, which also has both magnitude and direction.
mass of object*acceleration (usually due to gravity-9.8m/s^2)*mu (friction constant for surface) if the object is on a slope, you would multiply the force by the sine of the angle the normal force vector makes with the acceleration vector...
yes, Acceleration is vector quatity!!. Its has both magnitude and direction
Examples of vector quantity are displacement, velocity, acceleration, momentum, force, E-filed, B-field, torque, energy, etc.
. Velocity Acceleration
The mass and acceleration of an object determines its momentum, which is the product of mass and velocity. Momentum is a vector quantity that describes the motion of an object.
Such a quantity is called a vector. A shining example is velocity itself. velocity is the rate of change of displacement- the distance moved by particle in a specified direction. Since velocity = displacement/time taken = vector/scalar, Velocity thus has both a direction and a magnitude (magnitude = speed of particle) Another examples include quantities such as Force, acceleration, displacement
It is a vector. A scalar has only magnitude. A vector has magnitude and direction.Acceleration is a vector because it has magnitude and direction. That's why an object can be said to be accelerating if it has a circular rotation and a constant speed; even though it's speed isn't changing, it's direction constantly is. Displacement (s), velocity (v), and acceleration (a), are vectors because they have both magntude and direction.