# List Of Scalar And Vector Quantities Pdf

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- Difference Between Scalar Quantity and Vector Quantity
- Scalar and Vector Quantities

*Vector , in physics , a quantity that has both magnitude and direction. Although a vector has magnitude and direction, it does not have position. That is, as long as its length is not changed, a vector is not altered if it is displaced parallel to itself.*

This is a list of physical quantities. The first table lists the base quantities used in the International System of Units to define the physical dimension of physical quantities for dimensional analysis. The second table lists the derived physical quantities. Derived quantities can be mentioned in terms of the base quantities. Note that neither the names nor the symbols used for the physical quantities are international standards.

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Vector , in physics , a quantity that has both magnitude and direction. Although a vector has magnitude and direction, it does not have position. That is, as long as its length is not changed, a vector is not altered if it is displaced parallel to itself. In contrast to vectors, ordinary quantities that have a magnitude but not a direction are called scalars.

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.

Geometrically, the vector sum can be visualized by placing the tail of vector B at the head of vector A and drawing vector C—starting from the tail of A and ending at the head of B—so that it completes the triangle. Quantities such as displacement and velocity have this property commutative law , but there are quantities e.

The other rules of vector manipulation are subtraction, multiplication by a scalar, scalar multiplication also known as the dot product or inner product , vector multiplication also known as the cross product , and differentiation. There is no operation that corresponds to dividing by a vector. See vector analysis for a description of all of these rules. Although vectors are mathematically simple and extremely useful in discussing physics, they were not developed in their modern form until late in the 19th century, when Josiah Willard Gibbs and Oliver Heaviside of the United States and England, respectively each applied vector analysis in order to help express the new laws of electromagnetism , proposed by James Clerk Maxwell.

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One method of adding and subtracting vectors is to place their tails together and then supply two more sides to form a parallelogram. The vector from their tails to the opposite corner of the parallelogram is equal to the sum of the original vectors. The vector between their heads starting from the vector being subtracted is equal to their difference. The ordinary, or dot, product of two vectors is simply a one-dimensional number, or scalar.

In contrast, the cross product of two vectors results in another vector whose direction is orthogonal to both of the original vectors, as illustrated by the right-hand rule. Get a Britannica Premium subscription and gain access to exclusive content. Subscribe Now. Learn More in these related Britannica articles:. Physics , science that deals with the structure of matter and the interactions between the fundamental constituents of the observable universe.

In the broadest sense, physics from the Greek physikos is concerned with all aspects of nature on both the macroscopic and submicroscopic levels. Its scope of study encompasses not only…. Scalar , a physical quantity that is completely described by its magnitude; examples of scalars are volume, density, speed, energy, mass, and time. Other quantities, such as force and velocity, have both magnitude and direction and are called vectors. Scalars are described by real numbers that are usually but not necessarily positive.

Displacement , in mechanics, distance moved by a particle or body in a specific direction. Particles and bodies are typically treated as point masses—that is, without loss of generality, bodies can be treated as though all of their mass is concentrated in a mathematical point.

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## Difference Between Scalar Quantity and Vector Quantity

To better understand the science of propulsion it is necessary to use some mathematical ideas from vector analysis. Most people are introduced to vectors in high school or college, but for the elementary and middle school students, or the mathematically-challenged:. There are many complex parts to vector analysis and we aren't going there. We are going to limit ourselves to the very basics. Vectors allow us to look at complex, multi-dimensional problems as a simpler group of one-dimensional problems.

The questions posted on the site are solely user generated, Doubtnut has no ownership or control over the nature and content of those questions. Doubtnut is not responsible for any discrepancies concerning the duplicity of content over those questions. Study Materials. Crash Course. Question : List of many scalar and vector quantities.

## Scalar and Vector Quantities

Physics is a mathematical science. The underlying concepts and principles have a mathematical basis. Throughout the course of our study of physics, we will encounter a variety of concepts that have a mathematical basis associated with them. While our emphasis will often be upon the conceptual nature of physics, we will give considerable and persistent attention to its mathematical aspect.

#### Example Questions

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Every scientific explanation is realized with the aid of a number of physical quantities — each expresses a special meaning and significance in that context.