Home
Class 12
CHEMISTRY
Analysis shows that nickel oxide has the...

Analysis shows that nickel oxide has the formula `Ni_(0.00)`. What fractions of nickel exist as `Ni^(2+)` and `Ni^(3+)` ions?

Text Solution

Verified by Experts

The correct Answer is:
`Ni^(2+)=96%Ni^(3+)=4%`

The ratio of `Ni^(2+)` and `O^(2-)` ions in the pure sample of nickel oxide = `1:1`
Let x ions of `Ni^(2+)` be replaced by `Ni^(3+)` ions in the given sample.
Since the oxide is netural,
total charge on M atoms = Charge on oxygen atoms
`2(0.98-x)+3x=2`
`1.96-2x+3x=2`
`x=2-1.96=0.04`
`%` of `Ni^(3+)` ions in the oxide = `("No. of"Ni^(3+)"ions")/("Total no. of Ni atoms")xx100`
`=(0.04)/(0.98)xx100=4%`
`%` of `Ni^(2+)` ions in the oxide = `100-4=96%`
Promotional Banner

Similar Questions

Explore conceptually related problems

Analysis shows that nickel oxide has the formula Ni_(0.98)O_(1.00) . What fractions of nickel "exist" as Ni^(2+) and Ni^(3+) ions?

Analysis shows that nickel oxide has the formula Ni_(0.98)O_(1.00) . What fractions of nickel "exist" as Ni^(2+) and Ni^(3+) ions?

Analysis shows that nickel oxide has the formula Ni_(0.98)O_(1.00) . What fractions of nickel "exist" as Ni^(2+) and Ni^(3+) ions?

Analysis shows that nickel oxide has formula Ni_(0.98)O_(1.0) . What fractions of the nickel exist as Ni^(2+) and Ni^(3+) ions ?

Iron oxide has formula Fe_"0.94"O. What fraction of Fe exists as Fe^(+3) ?

Analysis shows that an oxide ore of nickel has formula Ni_(0.98) O_(1.00) . The percentage of nickel as Ni^(3+) ions is nearly

Analysis shows that a metal oxide has the empirical formula M_(0.96)O_(1.00) . Calculate the percentage of M^(2+) and M^(3+) ions in the sample.

Analysis shows that a metal oxide has empirical formula M_(0.98)O_(1.00) . Calculate % of M^(+2) and M^(+3) ions in the sample.

Analysis shows that a metal oxide has the empirical formula M_(0.96) O_(1.00) . Calculate the percentage of M^(2+) and M^(3+) ions in the sample.

A sample of ferrous oxide has actual formula Fe_(0.93)O_(1..00) . In this sample what fraction of metal ions are Fe^(2+) ions? What type of non-stoichiometric defect is present in this sample ?