Chemistry Concepts Review
Unfinished Reaction Analysis
The given unfinished reaction is:
Pb(NO3)2(aq) + Na2SO4(aq)
ightarrow (?)(s) + NaNO_3(aq)
From this equation, we need to deduce:
- Identifying the Precipitate:
- The options for the precipitate formed from this double displacement reaction include:
- a. $Pb2SO4$
- b. $NaNO_3$
- c. $PbSO_4$
- d. $Pb(SO4)2$
- The correct answer is c. $PbSO_4$, which is a known insoluble compound, indicating that it will precipitate out of the solution.
Balancing the Reaction
- Coefficients in the Complete Balanced Equation:
- The balancing of the equation is necessary to reflect the law of conservation of mass. The possible options for coefficients are:
- a. 1,1,1,1
- b. 1,1,1,2
- c. 1,2,1,1
- d. 1,2,2,1
- e. 2,1,1,2
- The correct coefficients for the balanced reaction are c. 1,2,1,1, leading us to:
Pb(NO3)2(aq) + Na2SO4(aq)
ightarrow PbSO4(s) + 2NaNO3(aq)
Net Ionic Equation
- Determining the Net Ionic Equation:
- The net ionic equation focuses on the ions involved in the formation of the precipitate. The choices are:
- a. $Pb^{4+}(aq) + SO4^{2-}(aq)
ightarrow Pb(SO4)_2(s)$
- b. $Pb^{2+}(aq) + SO4^{2-}(aq)
ightarrow PbSO4(s)$
- c. $Pb^{+}(aq) + SO4^{2-}(aq)
ightarrow Pb2(SO4)2(s)$
- d. $Na^{+}(aq) + NO3^{-}(aq)
ightarrow NaNO3(s)$
- e. None of the above
- The correct net ionic equation is b. $Pb^{2+}(aq) + SO4^{2-}(aq)
ightarrow PbSO4(s)$.
Solubility Comparison
- Solubility in Water:
- The solubility of compounds is relevant in predicting which will dissolve in water. The comparison includes:
- a. AgCl
- b. Ba3(PO4)_2
- c. PbCO_3
- d. CaCl_2
- e. Fe(OH)_3
- The compound that is most soluble in water is d. CaCl_2.
Precipitate Mass Calculation
Calculating Mass of PbSO4 Precipitate:
- With the molar mass of $PbSO4$ being 303 g/mol, if unlimited $Na2SO4(aq)$ is combined with 50 mL of 2.5 M $Pb(NO3)_2$, the calculations yield:
- The number of moles of $Pb^{2+}$ is:
moles = Molarity imes Volume = 2.5 rac{mol}{L} imes 0.050 L = 0.125 mol - Therefore, mass of $PbSO_4$ is:
mass = moles imes molar mass = 0.125 mol imes 303 g/mol = 37.875 g
- Round this gives 37.9 g as the correct answer.
Making a 2.50 M Solution:
- To create 100.0 mL of 2.50 M $PbSO_4$, one must determine the grams necessary:
- molarity = rac{mass (g)}{volume (L) imes molar mass (g/mol)}
- Rearranging provides mass required:
mass = molarity imes volume imes molar mass = 2.5 M imes 0.1 L imes 303 g/mol = 75.75 g
- Thus, the exact requirement is 75.8 g.
Calculating Molarity
- Finding Molarity from Mass:
- A solution of 250 mL made with 35.0 g of $PbSO_4$ yields:
- First calculate moles:
moles = rac{mass}{molar mass} = rac{35.0 g}{303 g/mol} hickapprox 0.115 mol - Then convert to molarity:
M = rac{0.115 mol}{0.250 L} = 0.46 M
- Thus, this molarity is 0.46 M.
Dilution Calculation
- Dilution Calculation for PbSO4:
- If starting with a 2.5 M solution to achieve 100 mL of a 1.0 M solution, the volume needed can be calculated using:
- C1V1 = C2V2
- where $C1 = 2.5 M$, $C2 = 1.0 M$, $V_2 = 100 mL$.
- Solving for $V1$:
V1 = rac{C2V2}{C_1} = rac{1.0 M imes 100 mL}{2.5 M} = 40 mL
- This indicates 40 mL is required.
Strong Electrolytes
- Identifying Non-Soluble Electrolyte:
- Among the following, the identification of a weak electrolyte:
- a. NaCl
- b. HNO_3
- c. CH_3COOH
- d. LiOH
- e. K3PO4
- The substance that is NOT a strong electrolyte is c. CH_3COOH, which is acetic acid, a weak acid that does not fully ionize in solution.
Strong Bases Characteristics
- Characteristics of Strong Bases:
- From the options provided, the truth about strong bases is questioned:
- a. Strong bases are strong electrolytes.
- b. Strong bases are very concentrated.
- c. Strong bases are mostly converted to ions when dissolved in water.
- d. Strong bases will react with strong acids.
- e. All of the above are true.
- The false statement about strong bases is b. Strong bases are very concentrated, as concentration can vary and does not define strength.
Neutralization Reaction Calculation
- Neutralization of NaOH with HCl:
- To determine the volume of 0.500 M HCl needed to neutralize 50.0 mL of 0.250 M NaOH:
- The neutralization reaction between NaOH and HCl is a 1:1 ratio.
- Therefore, moles of NaOH:
ext{moles NaOH} = 0.250 M imes 0.050 L = 0.0125 mol - Thus required moles of HCl is equal to moles of NaOH.
- To find the volume of HCl needed:
- M_{HCl} = 0.500 M
- $volume = rac{moles}{M} = rac{0.0125 mol}{0.500 M} = 0.025 L = 25 mL$
- Hence, 25.0 mL of HCl is required to complete the neutralization reaction.