Vector quantities – The physical quantities which possess magnitude as well as direction are called vector quantities or vectors. E.g. force, torque, acceleration etc.

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## Why is a vector a physical quantity?

Solution : A physical quantity which requires both magnitude and direction to represent it is known as a vector physical quantity.

## What is an example of a vector quantity?

For example, displacement, velocity, and acceleration are vector quantities, while speed (the magnitude of velocity), time, and mass are scalars. To qualify as a vector, a quantity having magnitude and direction must also obey certain rules of combination.

## What is a vector in physics example?

Vectors are physical quantities that require both magnitude and direction. Examples of scalars include height, mass, area, and volume. Examples of vectors include displacement, velocity, and acceleration.

## How do you define a vector?

Definition of a vector. A vector is an object that has both a magnitude and a direction. Geometrically, we can picture a vector as a directed line segment, whose length is the magnitude of the vector and with an arrow indicating the direction. The direction of the vector is from its tail to its head.

## What is meant by vector quantity?

What is a Vector Quantity? A vector quantity is defined as the physical quantity that has both directions as well as magnitude. A vector with the value of magnitude equal to one is called a unit vector and is represented by a lowercase alphabet with a “hat” circumflex i.e. “û”.

## What are vectors give examples?

A vector is a living organism that transmits an infectious agent from an infected animal to a human or another animal. Vectors are frequently arthropods, such as mosquitoes, ticks, flies, fleas and lice.

## What are the types of vector?

- Zero Vector.
- Unit Vector.
- Position Vector.
- Co-initial Vectors.
- Like and Unlike Vectors.
- Co-planar Vectors.
- Collinear Vectors.
- Equal Vectors.

## What two things are required of a vector quantity?

Vector quantities have two characteristics, a magnitude and a direction. Scalar quantities have only a magnitude. When comparing two vector quantities of the same type, you have to compare both the magnitude and the direction.

## Which of the following is not the example of vectors?

Power is not an example of a vector quantity. Power is energy (or work) per unit time, time does not consider in power so it’s not a vector quantity. Physical quantities which have both magnitude and direction are called vector quantities.

## Which of the following quantities is a vector quantity?

The correct answer is Weight. Weight: The force applied by the gravity on the object is called the weight of that object. Weight is a type of force and force is a vector quantity. Hence weight is also a vector quantity.

## What are the properties of vectors?

- Commutative (vector) P + Q = Q + P.
- Associative (vector) (P + Q) + R = P + (Q + R)
- Additive identity There is a vector 0 such.
- Additive inverse For any P there is a vector -P such that P + (-P) = 0.
- Distributive (vector) r(P + Q) = rP + rQ.
- Distributive (scalar) (r + s) P = rP + sP.

## What are the elements of a vector?

A vector is a quantity that has both magnitude and direction. Displacement, velocity, acceleration, and force are the vector quantities that we have discussed thus far in the Physics Classroom Tutorial.

## How do you write a vector?

When a vector is just a list of numbers, we can visualize it as an arrow in space. For example, we visualize the vector (4,2)left parenthesis, 4, comma, 2, right parenthesis as an arrow whose tail is at the origin and whose tip is at the point ( 4 , 2 ) (4, 2) (4,2)left parenthesis, 4, comma, 2, right parenthesis.

## What do you mean by physical quantity?

In physics, a physical quantity is any physical property of a material or system that can be quantified, that is, can be measured using numbers. A physical quantity can be expressed as a value, which is the algebraic multiplication of a numerical value and a unit.

## Which word is the name of a vector quantity?

Velocity. The measurement of the rate at which an object changes position is a vector quantity.

## How do you represent a vector quantity?

The vector quantities have both magnitude and direction. Examples: displacement, velocity, acceleration, force, weight, momentum, etc. Vector quantities are often represented by a scaled vector diagrams. Vector diagrams represent a vector by the use of an arrow drawn to scale in a specific direction.

## What are the examples of scalar and vector quantities?

Mass, energy, power, distance, and time are some examples of scalar quantities because they have no direction associated with them. A quantity that has a magnitude and a direction associated with it is a vector quantity. Acceleration, force, gravity, and weight are some vector quantities.

## How many vector quantities are there?

There are only six vector quantities: displacement. velocity. acceleration.

## Which of the physical quantity is not a vector?

Distance is the quantity which is not vector.

## When physical quantity which describes a field is a scalar it is a field?

In physics, scalars (or scalar quantities) are physical quantities that are unaffected by changes to a vector space basis (i.e., a coordinate system transformation). Scalars are often accompanied by units of measurement, as in “10 cm”.

## Which of the following physical quantity has a definite direction?

(A): If a physical quantity is a vector, it must have direction.

(R) : Electric Current has a direction therefore it is a vector quantity.

## Which of the following is a vector quantity choose the correct answer?

The correct answer is Force. Force: The interaction which after applying on a body changes or try to change the state of rest or state of motion is called force. It is a vector quantity.

## Which of the following is a vector quantity quizlet?

-Velocity,displacement, acceleration, force are all vector quantities.

## Which of the following is vector unit?

Solution : (b) Unit vector has a magnitude equal to 1.

Here ,`sqrt(cos^(2)theta+sin^(2)theta)=1`

` therefore` Opition (b ) is the correct answer.