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Now, let's finish the calculation and the determination of the formula of the iron compound: Calculate the % water of hydration : Tries 0/3 Calculate the following for Fe3 : g in 100 g sample mol in 100 g sample mol/mol Fe (3 sig figs) mol/mol Fe (whole number) Tries 0/3 Calculate the following for K : g in 100 g sample mol in 100 g sample mol/mol Fe (3 sig figs) mol/mol Fe (whole number) Tries 0/3 Calculate the following for C2O42-: g in 100 g sample mol in 100 g sample mol/mol Fe (3 sig figs) mol/mol Fe (whole number) Tries 0/3 Calculate the following for H2O g in 100 g sample mol in 100 g sample mol/mol Fe (3 sig figs) mol/mol Fe (whole number)

1 Answer

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Complete Question

The complete question is shown on the first and second uploaded image

Answer:

A

The percentage of water of hydration is
P_h= 11.01%

Mass of
Fe^(3+) in 100mg is 10.60mg

Moles of
Fe^(3+) in 100mg is
n_i= 0.19

mol / mol Fe (3 sig figs) is
= 1.00

mol / mol Fe (whole number) is = 1

B

Mass of
K^(+) in 100mg is 27.70mg

Moles of
K^(+) in 100mg is
n_i= 0.581 moles

mol of K / mol of Fe (3 sig figs) is
= 3.05

mol of K / mol of Fe (whole number) is
=3

C

Mass of
C_2O_4^(-2) in 100mg is 55.69 mg

Moles of
C_2O_4^(-2) in 100mg is
n_i= 0.633 moles

mol of
C_2O_4^(-2) / mol of Fe (3 sig figs) is
= 3.33

mol of
C_2O_4^(-2) / mol of Fe (whole number) is
=3

D

Mass of water in 100mg is 11.01 mg

Moles of water in 100mg is
n_i= 0.611 moles

mol of water / mol of Fe (3 sig figs) is
= 3.21

mol of water / mol of Fe (whole number) is
=3

Step-by-step explanation:

The percentage of water of hydration is mathematically represented as


P_h = 100 - (Pi + P_p + P_o)

Now substituting 10.60% for
P_i (percentage of iron ) , 22.70% for
P_p(Percentage of potassium) , 55.69% for
P_o (percentage of Oxlate)


P_h =100 - (10.60 + 22.70+55.69)


P_h= 11.01%

For IRON

Since the percentage of
Fe^(3+) is 10.60% then in a 100 mg of the sample the amount of
Fe^(3+) would be 10.60 mg

Now the no of moles is mathematically denoted as


n = (mass)/(molar \ mass )

The molar mass of
Fe is 55.485 g/mol

So the number of moles of
Fe^(3+) in 100mg of he sample is


n_i = (10.60)/(55.485)


n_i= 0.19

mol / mol Fe (3 sig figs) is
= (0.19)/(0.19) = 1.00

FOR POTASSIUM

Since the percentage of
K^(+) is 22.70% then in a 100mg of the sample the amount of
K^(+) would be 22.70mg

The molar mass of
K is 39.1 g/mol

So the number of moles of
K^(+) in 100mg of he sample is


n_i = (22.70)/(39.1)


=0.581 moles

mol of K / mol of Fe (3 sig figs) is
= (0.581)/(0.19) = 3.05

FOR OXILATE
C_2O_4^(-2)

Since the percentage of
C_2O_4^(-2) is 55.69% then in a 100mg of the sample the amount of
C_2O_4^(-2) would be 55.69 mg

The molar mass of
C_2O_4^(-2) is 88.02 g/mol

So the number of moles of
C_2O_4^(-2) in 100mg of he sample is


n_i = (55.69)/(88.02)


=0.633 moles

mol of
C_2O_4^(-2) / mol of Fe (3 sig figs) is
= (0.633)/(0.19) = 3.33

FOR WATER OF HYDRATION

Since the percentage of water is 11.01% then in a 100mg of the sample the amount of water would be 11.0 mg

The molar mass of water is 18.0 g/mol

So the number of moles of water in 100mg of he sample is


n_i = (11.01)/(18.0)


=0.611 moles

mol of water / mol of Fe (3 sig figs) is
= (0.611)/(0.19) = 3.21

Now, let's finish the calculation and the determination of the formula of the iron-example-1
Now, let's finish the calculation and the determination of the formula of the iron-example-2
User Andrei Gavrila
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