Respuesta :
Answer is: mass of water needed for preparation of copper(II) sulfate solution is 225 grams.
mr(CuSO₄) = 250.0 g.
ω(CuSO₄) = 10.0% ÷ 100% = 0.1.
m(CuSO₄) = mr(CuSO₄) · ω(CuSO₄).
m(CuSO₄) = 250 g · 0.1.
m(CuSO₄) = 25 g.
m(H₂O) = mr(CuSO₄) - m(CuSO₄).
m(H₂O) = 250 g - 25 g.
m(H₂O) = 225 g.
mr(CuSO₄) = 250.0 g.
ω(CuSO₄) = 10.0% ÷ 100% = 0.1.
m(CuSO₄) = mr(CuSO₄) · ω(CuSO₄).
m(CuSO₄) = 250 g · 0.1.
m(CuSO₄) = 25 g.
m(H₂O) = mr(CuSO₄) - m(CuSO₄).
m(H₂O) = 250 g - 25 g.
m(H₂O) = 225 g.
Answer:
mass of water is 225g
Explanation:
What is the mass of water required to prepare 250.0 g of 10.0% copper(ii) sulfate solution?
Note:mass is the quantity of water in a body.
The question is asking us to look for the amount of water in the solution that contains 10% of copper (ii) sulphate vi by mass
percentage concentration by mass=mass of solute/mass of solution*100%
c%=[tex]\frac{mass of solute}{mass of solution} *100%[/tex]
aslo
mass of solution=mass of solute+mass of solvent
the solvent in this case is water
the solute is copper (ii) tetraoxosulphate (vi)
10%=mass of solute/250*100%
mass of solute=25g
[tex]mass _{solution} =mass_{solute}+ mass_{solvent} \\[/tex]
250g=25g+mass of solvent
mass of solvent=250-25
mass of solvent=225g
mass of water is 225g