Respuesta :
Triprotic acid is a class of Arrhenius acids that are capable of donating three protons per molecule when dissociating in aqueous solutions. So the chemical reaction as described in the question, at the third equivalence point, can be show as: H3R + 3NaOH ⇒ Na3R + 3H2O, where R is the counter ion of the triprotic acid. Therefore, the ratio between the reacted acid and base at the third equivalence point is 1:3.
The moles of NaOH is 0.106M*0.0352L = 0.003731 mole. So the moles of H3R is 0.003731mole/3=0.001244mole.
The molar mass of the acid can be calculated: 0.307g/0.001244mole=247 g/mol.
The moles of NaOH is 0.106M*0.0352L = 0.003731 mole. So the moles of H3R is 0.003731mole/3=0.001244mole.
The molar mass of the acid can be calculated: 0.307g/0.001244mole=247 g/mol.
Based on the nature of the acid as a triptotic acid, the molar mass of the acid is 247 g/mol.
What is a triprotic acid?
A triprotic acid is an acid which produces three moles of protons when dissolved in water.
The equation of the reaction at equivalence can be shown as follows;
H₃X + 3 NaOH ⇒ Na₃X + 3 H₃O
where X is the counter ion of the triprotic acid.
The ratio between the reacted acid and base at the third equivalence point = 1:3
The moles of substance reacted is calculated with the formula given below:
- moles of substance reacted = molarity * volume
moles of NaOH reacted = 0.106M * 0.0352L = 0.003731 mole.
Thus, moles of H₃X reacted = 0.003731 moles /3
moles of H₃X reacted = 0.001244mole.
The molar mass of the acid can be calculated using the formula below:
- molar mass = mass /moles
molar mass of the acid = 0.307g / 0.001244mole
molar mass of acid = 247 g/mol
Therefore, the molar mass of the acid is 247 g/mol.
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