# List Of Physical Quantities And Their Si Units Pdf

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Physicists, like other scientists, make observations and ask basic questions. For example, how big is an object? How much mass does it have?

## List of physical quantities

Figure 1. The distance from Earth to the Moon may seem immense, but it is just a tiny fraction of the distances from Earth to other celestial bodies. We define a physical quantity either by specifying how it is measured or by stating how it is calculated from other measurements. For example, we define distance and time by specifying methods for measuring them, whereas we define average speed by stating that it is calculated as distance traveled divided by time of travel.

Measurements of physical quantities are expressed in terms of units , which are standardized values. For example, the length of a race, which is a physical quantity, can be expressed in units of meters for sprinters or kilometers for distance runners.

Without standardized units, it would be extremely difficult for scientists to express and compare measured values in a meaningful way. See Figure 2. There are two major systems of units used in the world: SI units also known as the metric system and English units also known as the customary or imperial system.

English units were historically used in nations once ruled by the British Empire and are still widely used in the United States. Virtually every other country in the world now uses SI units as the standard; the metric system is also the standard system agreed upon by scientists and mathematicians. Table 1 gives the fundamental SI units that are used throughout this textbook.

This text uses non-SI units in a few applications where they are in very common use, such as the measurement of blood pressure in millimeters of mercury mm Hg. Whenever non-SI units are discussed, they will be tied to SI units through conversions. It is an intriguing fact that some physical quantities are more fundamental than others and that the most fundamental physical quantities can be defined only in terms of the procedure used to measure them.

The units in which they are measured are thus called fundamental units. In this textbook, the fundamental physical quantities are taken to be length, mass, time, and electric current. Note that electric current will not be introduced until much later in this text. All other physical quantities, such as force and electric charge, can be expressed as algebraic combinations of length, mass, time, and current for example, speed is length divided by time ; these units are called derived units.

The SI unit for time, the second abbreviated s , has a long history. Cesium atoms can be made to vibrate in a very steady way, and these vibrations can be readily observed and counted. In the second was redefined as the time required for 9,,, of these vibrations. See Figure 3.

Accuracy in the fundamental units is essential, because all measurements are ultimately expressed in terms of fundamental units and can be no more accurate than are the fundamental units themselves. Figure 3. An atomic clock such as this one uses the vibrations of cesium atoms to keep time to a precision of better than a microsecond per year. The fundamental unit of time, the second, is based on such clocks. This image is looking down from the top of an atomic fountain nearly 30 feet tall!

The SI unit for length is the meter abbreviated m ; its definition has also changed over time to become more accurate and precise. This measurement was improved in by redefining the meter to be the distance between two engraved lines on a platinum-iridium bar now kept near Paris. By , it had become possible to define the meter even more accurately in terms of the wavelength of light, so it was again redefined as 1,, See Figure 4.

This change defines the speed of light to be exactly ,, meters per second. The length of the meter will change if the speed of light is someday measured with greater accuracy. The SI unit for mass is the kilogram abbreviated kg ; it is defined to be the mass of a platinum-iridium cylinder kept with the old meter standard at the International Bureau of Weights and Measures near Paris.

The determination of all other masses can be ultimately traced to a comparison with the standard mass. Figure 4. Distance traveled is speed multiplied by time.

The initial modules in this textbook are concerned with mechanics, fluids, heat, and waves. In these subjects all pertinent physical quantities can be expressed in terms of the fundamental units of length, mass, and time. SI units are part of the metric system. The metric system is convenient for scientific and engineering calculations because the units are categorized by factors of Table 2 gives metric prefixes and symbols used to denote various factors of Metric systems have the advantage that conversions of units involve only powers of There are centimeters in a meter, meters in a kilometer, and so on.

In non-metric systems, such as the system of U. Another advantage of the metric system is that the same unit can be used over extremely large ranges of values simply by using an appropriate metric prefix. For example, distances in meters are suitable in construction, while distances in kilometers are appropriate for air travel, and the tiny measure of nanometers are convenient in optical design. With the metric system there is no need to invent new units for particular applications.

The term order of magnitude refers to the scale of a value expressed in the metric system. Order of magnitude can be thought of as a ballpark estimate for the scale of a value. The diameter of an atom is on the order of 10 -9 m while the diameter of the Sun is on the order of 10 9 m. The fundamental units described in this chapter are those that produce the greatest accuracy and precision in measurement. There is a sense among physicists that, because there is an underlying microscopic substructure to matter, it would be most satisfying to base our standards of measurement on microscopic objects and fundamental physical phenomena such as the speed of light.

A microscopic standard has been accomplished for the standard of time, which is based on the oscillations of the cesium atom.

The standard for length was once based on the wavelength of light a small-scale length emitted by a certain type of atom, but it has been supplanted by the more precise measurement of the speed of light.

If it becomes possible to measure the mass of atoms or a particular arrangement of atoms such as a silicon sphere to greater precision than the kilogram standard, it may become possible to base mass measurements on the small scale.

There are also possibilities that electrical phenomena on the small scale may someday allow us to base a unit of charge on the charge of electrons and protons, but at present current and charge are related to large-scale currents and forces between wires. The vastness of the universe and the breadth over which physics applies are illustrated by the wide range of examples of known lengths, masses, and times in Table 1.

Examination of this table will give you some feeling for the range of possible topics and numerical values. See Figure 5 and Figure 6. Figure 5. Tiny phytoplankton swims among crystals of ice in the Antarctic Sea. They range from a few micrometers to as much as 2 millimeters in length. Gordon T. Figure 6. Galaxies collide 2. The tremendous range of observable phenomena in nature challenges the imagination.

Mahdavi et al. Hoekstra et al. It is often necessary to convert from one type of unit to another. For example, if you are reading a European cookbook, some quantities may be expressed in units of liters and you need to convert them to cups.

Or, perhaps you are reading walking directions from one location to another and you are interested in how many miles you will be walking. In this case, you will need to convert units of feet to miles. Let us consider a simple example of how to convert units. Let us say that we want to convert 80 meters m to kilometers km. The first thing to do is to list the units that you have and the units that you want to convert to.

In this case, we have units in meters and we want to convert to kilometers. Next, we need to determine a conversion factor relating meters to kilometers. A conversion factor is a ratio expressing how many of one unit are equal to another unit. For example, there are 12 inches in 1 foot, centimeters in 1 meter, 60 seconds in 1 minute, and so on. In this case, we know that there are 1, meters in 1 kilometer.

Now we can set up our unit conversion. We will write the units that we have and then multiply them by the conversion factor so that the units cancel out, as shown:. Note that the unwanted m unit cancels, leaving only the desired km unit. You can use this method to convert between any types of unit. Suppose that you drive the Note: Average speed is distance traveled divided by time of travel.

First we calculate the average speed using the given units. Then we can get the average speed into the desired units by picking the correct conversion factor and multiplying by it. The correct conversion factor is the one that cancels the unwanted unit and leaves the desired unit in its place.

Average speed is distance traveled divided by time of travel. Take this definition as a given for now—average speed and other motion concepts will be covered in a later module. In equation form,. If you have written the unit conversion factor upside down, the units will not cancel properly in the equation. If you accidentally get the ratio upside down, then the units will not cancel; rather, they will give you the wrong units as follows:.

Because each of the values given in the problem has three significant figures, the answer should also have three significant figures. The answer Note that the significant figures in the conversion factor are not relevant because an hour is defined to be 60 minutes, so the precision of the conversion factor is perfect.

## 1.3: Units and Standards

As we saw previously, the range of objects and phenomena studied in physics is immense. From the incredibly short lifetime of a nucleus to the age of Earth, from the tiny sizes of subnuclear particles to the vast distance to the edges of the known universe, from the force exerted by a jumping flea to the force between Earth and the Sun, there are enough factors of 10 to challenge the imagination of even the most experienced scientist. Giving numerical values for physical quantities and equations for physical principles allows us to understand nature much more deeply than qualitative descriptions alone. To comprehend these vast ranges, we must also have accepted units in which to express them. We shall find that even in the potentially mundane discussion of meters, kilograms, and seconds, a profound simplicity of nature appears: all physical quantities can be expressed as combinations of only seven base physical quantities.

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. Some quantities are known as several different names such as the magnetic B-field which known as the magnetic flux density , the magnetic induction or simply as the magnetic field depending on the context. The table usually lists only one name and symbol.

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 The final column lists some special properties that some of the quantities have, such as their Download as PDF · Printable version​.

## List of physical quantities

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Figure 1. The distance from Earth to the Moon may seem immense, but it is just a tiny fraction of the distances from Earth to other celestial bodies. We define a physical quantity either by specifying how it is measured or by stating how it is calculated from other measurements. For example, we define distance and time by specifying methods for measuring them, whereas we define average speed by stating that it is calculated as distance traveled divided by time of travel.

Get Complete SI units for different Physical measurements. The units of other physical quantities can be defined in terms of the units of these selected few units. SI System of Unit; The system of units which at present is internationally accepted for measurement is known as the SI system of Units. In SI units, the MKS meter-kilogram-second system is used, while the Gaussian units use the cgs centimeter-gram-second system. Values, quantities, or magnitudes in terms of which other such are expressed.

### Physical Quantities and SI Units

Write any 20 derived physical quantities and their dimensio. Physical Quantities - What are Physical Quantities and how. Physical Units. Dimensions of Physical Quantities: The concept and how to f. Expressing larger smaller physical quantities - Engineersfi. Physical Quantities.

The history of the metre and the kilogram, two of the fundamental units on which the system is based, goes back to the French Revolution. The system itself is based on the concept of seven fundamental base units of quantity, from which all other units of quantity can be derived. Following the end of the Second World War, it became increasingly apparent that a worldwide system of measurement was needed to replace the numerous and diverse systems of measurements in use at that time. In , the 10 th General Conference on Weights and Measures , acting on the findings of an earlier study, proposed a system based on six base quantities. The quantities recommended were the metre , kilogram , second , ampere , kelvin and candela. Following the proposals, the conference of the 11 th CGPM introduced the new system to the world. A seventh base unit, the mole , was added following the 14 th CGPM, which took place in

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the Access 3 Physics units and the Intermediate 1 Physics units and course together with the SI unit of the quantity. Table 1. Physical Quantity. Unit distance.

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APPENDIX PHYSICAL QUANTITIES AND THEIR SI UNITS symbol. SI measurement units symbol unit dimensions distance d meter m m mass m kilogram kg.

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TABLE II: SI Examples of Derived Quantities and Their Units. Property Symbol. Unit. Dimension. Force. F newton (N) kg·m·s. -2 = kg·m·/s2. Speed v meter per.

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