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Answers
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AnsWer-1)
- density of HNO3 = 1.41 g/ml
- mass percent of HNO3 = 69%
- Molecular weight of HNO3 = 63g/mol
✒ 69% w/w indicates,
- mass of solute(HNO3) = 69g
- mass of solution = 100g
✒ Volume of solution = mass/density = 70.92 ml
✴ Concentration of nitric acid is given by
▪ Concentration of nitric acid = 15.44M
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AnsWer-2)
- density of methanol= 0.793kg/L
- volume of solution = 2.5L
- Molarity of solution = 0.25M
- Molecular weight of methanol = 32g/mol
✒ 0.793kg/L = 0.793g/ml
✴ Concentration of methanol is given by
✒ Volume = weight/density = 20/0.793
▪ Volume of methanol requires to make a solution of concentration 0.25M = 25.22ml
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AnsWer-3)
- weight of sugar = 20g
- Volume of solution = 2L
- Molecular weight of sugar = 342g/mol
✴ Concentration of sugar is given by
▪ Concentration of sugar = 0.0293M
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Answer:
density of HNO3 = 1.41 g/ml
mass percent of HNO3 = 69%
Molecular weight of HNO3 = 63g/mol
✒ 69% w/w indicates,
mass of solute(HNO3) = 69g
mass of solution = 100g
✒ Volume of solution = mass/density = 70.92 ml
✴ Concentration of nitric acid is given by
$$\begin{lgathered}\sf[HNO_3]=\dfrac{W_{HNO_3}\times 1000}{Mw_{HNO_3}\times Vml_{solution}}\\ \\ \sf[HNO_3]=\dfrac{69\times 1000}{63\times 70.92}\\ \\ \boxed{\sf{\pink{[HNO_3]=15.44\:M}}}\end{lgathered}$$
▪ Concentration of nitric acid = 15.44M
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AnsWer-2)
density of methanol= 0.793kg/L
volume of solution = 2.5L
Molarity of solution = 0.25M
Molecular weight of methanol = 32g/mol
✒ 0.793kg/L = 0.793g/ml
✴ Concentration of methanol is given by
$$\begin{lgathered}\sf[Methanol]=\dfrac{W_{Methanol}}{Mw_{Methanol}\times {V_L}_{(solution)}}\\ \\ \sf 0.25=\dfrac{W_{Methanol}}{32\times 2.5}\\ \\ \sf\:Weight\:of\:Methanol=20g\end{lgathered}$$
✒ Volume = weight/density = 20/0.793
▪ Volume of methanol requires to make a solution of concentration 0.25M = 25.22ml
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AnsWer-3)
weight of sugar = 20g
Volume of solution = 2L
Molecular weight of sugar = 342g/mol
✴ Concentration of sugar is given by
$$\begin{lgathered}\sf[Sugar]=\dfrac{W_{Sugar}}{Mw_{Sugar}\times {V_L}_{(solution)}}\\ \\ \sf[Sugar]=\dfrac{20}{342\times 2}\\ \\ \boxed{\sf{\orange{[Sugar]=0.0293\:MolL^{-1}}}}\end{lgathered}$$
▪ Concentration of sugar = 0.0293M