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Q: A vector quantity must include both magnitude and direction. Which measurement is a vector quantity?
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What is a quantity that has both Magnitude and direction called?

A quantity that has both magnitude and direction often has an arrow drawn over the unit of measurement. This is known as a vector quantity, as opposed to a scalar quantity which has no direction.


What are the 3 parts of vector quantity?

Vector quantities include magnitude and direction.


What do you mean by vectare Quantity give example?

A vector quantity refers to a physical quantity that has both magnitude and direction. Some examples of vector quantities include velocity (speed and direction), force (magnitude and direction), and displacement (distance and direction).


What is a physical quantity that has a magnitude but no direction?

That's called a "scalar" quantity. Examples include temperature, speed, and energy.


What are the examples for vector quantities?

A vector quantity is any quantity in which a direction is relevant. Some examples include position, velocity, acceleration, force, momentum, rotational momentum (the vector is defined to point in the direction of the axis in this case), torque, etc.


What is magnitude in physics?

In physics, quantities can be subdivided into two groups: scalar quantities and vector quantities. A scalar quantity is a quantity with magnitude and a unit. A vector quantity is a quantity with magnitude, a unit, and a direction. Obviously, magnitude is required for both, but what exactly is magnitude?Magnitude is simply the "size" of a quantity. Magnitudes are expressed in numerical form; e.g., 450, 0.45, 2/3, etc.A common example of a scalar quantity is speed. If a man is driving at a speed of 50 km/h, we say the magnitude of the scalar quantity is 50. Notice that the sentence "I am driving 50" is incomplete. Therefore, the magnitude is equipped with a unit, in this case km/h (kilometres per hour).A vector example is velocity, which is simply speed with a direction. If a plane is traveling at 240 m/s [East], then the magnitude of its velocity is 240 m/s, just like what the magnitude of its speed would be. But, since velocity is a vector, you must include the direction as well.


What is more convenient to use vector quantity or the scalar quantity and why?

Scalar quantities are easier to deal with, the math is simpler. But if you have quantities that include both a magnitude and a direction, you really have no choice but using a vector quantity, to represent them correctly.


This is a quantity that has both size and direction?

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


Is 3 blocks east a displacement?

Yes. A displacement is a vector. A vector is some sort of magnitude and a direction. Since 3 blocks is a magnitue(it is a distance) and east is a direction, the quantity is a vector, and therefore, a displacement. However, if you did not include a direction, the quantity is scalar, meaning it has magnitude, but no direction. Saying "Walk Three Blocks" could mean to walk three blocks in any direction. Not very useful. Hope this helps!


What physical quantity use both magnitude and direction?

Any vector quantity does. Examples of vector quantities include but are not limited to . . . - Displacement - Velocity - Acceleration - Torque - Force - Electric field - Momentum - Poynting vector


Similarities between scalar and vector quantities?

Scalar quantities - quantities that only include magnitude Vector quantities - quantities with both magnitude and direction


Which are vectors and which are scalars?

A scalar is a quantity that describes magnitude(size) only. It does not include direction. Examples: Distance (2 cm, 4km) Speed (50 km/h) Mass (3g, 45 kg) A vector is a quantity that describes both magnitude and direction. Examples: Displacement (6km north) Velocity (60 km/h east) Force (15N downward)