Mass of the Sun, \(\text M\) = \(2.0\times 10^{30}\;\text {kg}\)
Radius of the Sun,\(\text R\) = \(7.0\times 10^{8}\;\text {m}\)
Volume of the Sun, \(\text V\) = \(\frac{4}{3}\pi \text R^3\)
= \(\frac{4}{3}\times \frac{22}{7}\times (7.0\times 10^8)^3\)
= \(\frac{88}{21}\times 343\times 10^{24}\) = \(1437.3\times 10^{24}\; \text m^3\)
Density of the Sun = \(\frac{\text{Mass}}{\text{ Volume}}\) = \(\frac{2.0\times 10^{30}}{1437.3\times 10^{24}}\)\(\sim\) \(1.4\times 10^3\; \text {kg}/\text m^5\)
The density of the Sun is in the density range of solids and liquids. This high density is attributed to the intense gravitational attraction of the inner layers on the outer layer of the Sun.
Figure 1 shows the configuration of main scale and Vernier scale before measurement. Fig. 2 shows the configuration corresponding to the measurement of diameter $ D $ of a tube. The measured value of $ D $ is:
A unit of a physical quantity is an arbitrarily chosen standard that is broadly acknowledged by the society and in terms of which other quantities of similar nature may be measured.
The process of measurement is basically a comparison process. To measure a physical quantity, we have to find out how many times a standard amount of that physical quantity is present in the quantity being measured. The number thus obtained is known as the magnitude and the standard chosen is called the unit of the physical quantity.
Read More: Fundamental and Derived Units of Measurement
The units defined for the fundamental quantities are called fundamental units.
The units of all other physical quantities which are derived from the fundamental units are called the derived units.