Question

How does temperature after Boyle's law?

Answer 1

Hint:It is one of the laws among the gas rules, which is used while dealing with gases. We should know how the given parameters relate to each other. Boyle's law involves the terms pressure, temperature and volume of the gas.

Complete step-by-step answer:So in the question we are asked to comment on how the temperature is related to Boyle's law. From the lower classes we are studying about various states of matter, like solid, liquid gases etc. And for studying each state there are few laws associated with each state.
And one among them is Boyle's law which is related to gaseous state. To define some properties of gaseous state, few laws were formulated and one such law is Boyle's law.
Boyles's law states that at constant temperature , the pressure and volume of the gas is inversely proportional to each other which can be represented as, $P\alpha \dfrac{1}{V}$.
As the pressure of gas is increased then the volume of the gas gets decreased and when the pressure is decreased the volume of the gas increases.
If the temperature remains constant then the law holds correct and we can derive the formula that can be used for the calculation of gases.
The equation is as follows: ${{P}_{1}}{{V}_{1}}={{P}_{2}}{{V}_{2}}$
But it is not necessary that the temperature remains constant throughout. If the temperature value is not constant then we could use the combined gas law equation i.e.+ we can combine Charles's law and Boyle's law and formulate the combined gas equation as,
$\dfrac{{{P}_{1}}{{V}_{1}}}{{{T}_{1}}}=\dfrac{{{P}_{2}}{{V}_{2}}}{{{T}_{2}}}$

Note:There are three main gaseous laws which are Avogadro's law, Boyle's law and Charles's law.
Avogadro law states that at constant volume and constant pressure then the same volume of gas contains equal number of moles.
$\dfrac{{{V}_{1}}}{{{n}_{1}}}=\dfrac{{{V}_{2}}}{{{n}_{2}}}$
Charles law states that if the pressure remains constant then volume of the gas and temperature is directly proportional to each other.
It can be represented as, $V\alpha T$
All these laws are combined to give the ideal gas equation which is as follows: $PV=nRT$