In an experiment, 1.288 g of copper oxide was obtained from 1.03 g of copper. In another experiment, 3.672 g of copper oxide gave, on reduction, 2.938 g of copper. Show that these figures verify the law of constant proportions.
Answers
Solution :
In order to solve this problem we've to calculate the ratio of copper and oxygen in the two samples of the given copper oxide compound.
a) In the first experiment :
• Mass of copper = 1.03 g
• Mass of copper oxide = 1.288 g
★ Mass of oxygen = Mass of copper oxide - Mass of copper
→ Mass of oxygen = 1.288 - 1.03
→ Mass of oxygen = 0.258 g
In the first sample of copper oxide compound :
★ Mass of copper : Mass of oxygen
→ 1.03 : 0.258
→ : 1
→ 3.99 : 1
→ 4 : 1
b) In the second experiment :
• Mass of copper = 2.938 g
• Mass of copper oxide = 3.672 g
★ Mass of oxygen = Mass of copper oxide - Mass of copper
→ Mass of oxygen = 3.672 - 2.938
→ Mass of oxygen = 0.734 g
In the second sample of copper oxide compound :
★ Mass of copper : Mass of oxygen
→ 2.938 : 0.734
→ : 1
→ 4 : 1
From the above calculations, we can see that the ratio of copper & oxygen elements in both the samples of copper oxide compound is the same 4:1. So, given figures verify the law of constant proportions.
SoluTion :-
In order to solve this problem we've to calculate the ratio of copper and oxygen in the two samples of the given copper oxide compound.
i) In the first experiment :
- Mass of copper = 1.03 g
- Mass of copper oxide = 1.288 g
We know that,
★ Mass of oxygen = Mass of copper oxide - Mass of copper
So,
→ Mass of oxygen = 1.288 - 1.03
= 0.258 g.
In the first sample of copper oxide compound :
We know that,
★ Mass of copper : Mass of oxygen
ii) In the second experiment :
- Mass of copper = 2.938 g
- Mass of copper oxide = 3.672 g
We know that,
★ Mass of oxygen = Mass of copper oxide - Mass of copper
So,
→ Mass of oxygen = 3.672 - 2.938
= 0.734 g.
In the second sample of copper oxide compound :
We know that,
★ Mass of copper : Mass of oxygen