15 cm³ of ethanoic acid was dissolved in water to make 500cm³ of solution. Calculate the concentration of the solution in moles per litre (C=12, H=1, O=16, density of ethanoic acid is 1.05g/cm³)

Chemistry
15 cm³ of ethanoic acid was dissolved in water to make 500cm³ of solution. Calculate the concentration of the solution in moles per litre (C=12, H=1, O=16, density of ethanoic acid is 1.05g/cm³)

ScanSolve AI Answer

Answer

0.70 M

Step 1: Calculate the mass of ethanol acid.
Formula:
mass=V×ρmass = V \times \rho
Substitute:
mass=20mL×1.05gmL=21gmass = 20 \, mL \times 1.05 \, \frac{g}{mL} = 21 \, g

Step 2: Calculate the number of moles of ethanol acid.
Formula:
n=massMrn = \frac{mass}{M_r}
Substitute:
n=21g60gmol=0.35moln = \frac{21 \, g}{60 \, \frac{g}{mol}} = 0.35 \, mol

Step 3: Convert the volume of solution to liters.
V=500mL=0.500LV = 500 \, mL = 0.500 \, L

Step 4: Calculate the concentration of the solution.
Formula:
c=nVc = \frac{n}{V}
Substitute:
c=0.35mol0.500L=0.70molLc = \frac{0.35 \, mol}{0.500 \, L} = 0.70 \, \frac{mol}{L}

0.70 M

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Quick Answer

Calculate the mass of ethanol acid. Formula: mass = V × Substitute: mass = 20 \, mL × 1.05 \, gmL = 21 \, g Step 2: Calculate the number of moles of ethanol acid.

15 cm³ of ethanoic acid was dissolved in water to make 500cm³ of solution. Calculate the concentration of the solution in moles per litre (C=12, H=1, O=16, density of ethanoic acid is 1.05g/cm³)
Chemistry

This chemistry question involves key chemical concepts and calculations. The detailed solution below walks through each step, from identifying the reaction type to computing the final answer.

ScanSolve AI Answer
Step 1: Calculate the mass of ethanol acid. Formula: mass = V × Substitute: mass = 20 \, mL × 1.05 \, gmL = 21 \, g Step 2: Calculate the number of moles of ethanol acid. Formula: n = massM_r Substitute: n = 21 \, g60 \, gmol = 0.35 \, mol Step 3: Convert the volume of solution to liters. V = 500 \, mL = 0.500 \, L Step 4: Calculate the concentration of the solution. Formula: c = (n)/(V) Substitute: c = 0.35 \, mol0.500 \, L = 0.70 \, molL 0.70 M