A liquid mixture of volume v has two ingrediants with density a and
b.If density of the mixture is d then mass of the first liquid in mixture
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Answer:
The total mass of the mixture is M1 + M2 + M3 + … ... Therefore, the volume of the first liquid of density 2.5 gm/cm3 is V1 = 2m/2.5 cm3.
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Mass of the first liquid in mixture is (M₁) = αV(β-σ)/β-α
Given-
- Volume of the mixture = V
- Density of first ingredient = α
- Density of second ingredient = β
- Density of mixture = σ
- Let the mass of first liquid = M₁
- Mass of second liquid = M₂
- Total mass = M₁ + M₂
We know that density is equals to mass per unit volume.
So,
σ = total mass/ V
Vσ = M₁ + M₂
M₂ = Vσ - M₁ -----------(i)
V is total volume so
V = M₁/α + M₂/β
By substituting the value-
σ = M₁ + M₂ / (M₁/α) + (M₂/β)
Substituting the value of M₂ from equation (i) we get
M₁ = αV(β-σ)/β-α
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