Question

When more is given and to find less, what do we use?​

Answer 1

Answer:

hope it's helpful to you

Answer 2

Step-by-step explanation:

moles and volume, when the temperature and pressure remains constant.

ExplanationAnswer:

Avogadro's hypothesis is:

At constant temperature and pressure, equal volumes of all gases contain same number of molecules.  Thus, according to the law, for an ideal gas, there is a direct proportionality between number of moles and volume, when the temperature and pressure remains constant.

Explanation:

Avagadro's hypothesis is defined by

It is written as:

v \propto nv∝n

\frac{v}{n}=knv=k

In this expression,

n = number of moles present in the gas.

V = Volume of the gas.

k = proportionality constant.

So, when the amount of moles for a gas increases, there is proportionate increase in volume. If the quantity of moles decreases, then the volume correspondingly decreases.  

From the above expression, it can thus be seen that:

\frac{V_{1}}{n_{1}}=\frac{V_{2}}{n_{2}}n1V1=n2V2

This implies that, for two different gases with equal volumes, but same conditions of temperature and pressure, the amount of the Answer:

Avogadro's hypothesis is:

At constant temperature and pressure, equal volumes of all gases contain same number of molecules. Thus, according to the law, for an ideal gas, there is a direct proportionality between number of moles and volume, when the temperature and pressure remains constant.

Explanation:

Avagadro's hypothesis is defined by

It is written as:

v \propto nv∝n

\frac{v}{n}=k

n

v

=k

In this expression,

n = number of moles present in the gas.

V = Volume of the gas.

k = proportionality constant.

So, when the amount of moles for a gas increases, there is proportionate increase in volume. If the quantity of moles decreases, then the volume correspondingly decreases.

From the above expression, it can thus be seen that:

\frac{V_{1}}{n_{1}}=\frac{V_{2}}{n_{2}}

n

1

V

1

=

n

2

V

2

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