Describe how you would prepare 2.00 L of each of the following solutions. a. \(0.250 \mathrm{M}\) NaOH from solid \(\mathrm{NaOH}\) b. \(0.250 M\) NaOH from \(1.00 M\) NaOH stock solution c. \(0.100 M K_{2} C r O_{4}\) from solid \(K_{2} C r O_{4}\) d. \(0.100 M K_{2} C r O_{4}\) from \(1.75 M K_{2} C r O_{4}\) stock solution

Short Answer

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a. Weigh out 20 g of solid NaOH and dissolve it in approximately 1.90 L of water, then adjust the volume to 2.00 L. b. Measure out 0.50 L of 1.00 M NaOH stock solution, pour it into a container, and add water until the total volume is 2.00 L. c. Weigh out 58.8 g of solid \(K_{2}CrO_{4}\) and dissolve it in approximately 1.90 L of water, then adjust the volume to 2.00 L. d. Measure out 0.114 L of 1.75 M \(K_{2}CrO_{4}\) stock solution, pour it into a container, and add water until the total volume is 2.00 L.

Step by step solution

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a. Preparing \(0.250M\) NaOH Solution from Solid NaOH

: 1. Calculate the moles of NaOH needed: Since the volume is 2.00 L and the concentration is \(0.250 M\), first find the moles of NaOH using the formula \(moles = Molarity × Volume\). \(moles = 0.250 M × 2.00 L = 0.50 moles\) 2. Convert moles to grams: Now we need to convert 0.50 moles of NaOH to grams. The molar mass of NaOH is approximately 40 g/mol, so the mass of NaOH required is: \(mass = moles × molar\ mass\) \(mass = 0.50\ moles × 40\ g/mol = 20\ g\) 3. Dissolve NaOH in water: To prepare the solution, weigh out 20 grams of solid NaOH and dissolve it in approximately 1.90 L of water. 4. Adjust the final volume: After dissolving the NaOH, add the remaining water to the solution until the total volume reaches 2.00 L.
02

b. Preparing \(0.250 M\) NaOH Solution from \(1.00 M\) NaOH Stock Solution

: 1. Calculate the volume of stock solution needed: We'll use the formula \(M_1V_1 = M_2V_2\) \(V_1 = \dfrac{M_2V_2}{M_1} = \dfrac{0.250 M × 2.00 L}{1.00 M} = 0.50 L\) 2. Dilute the stock solution: To prepare the \(0.250 M\) NaOH solution, measure out 0.50 L of the \(1.00 M\) NaOH stock solution and pour it into a container. 3. Add water: Fill the container with distilled water until the total volume reaches 2.00 L.
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c. Preparing \(0.100 M K_{2}C r O_{4}\) Solution from Solid \(K_{2}C r O_{4}\)

: 1. Calculate the moles of \(K_{2}C r O_{4}\) needed: Since the volume is 2.00 L and the concentration is \(0.100 M\), we have: \(moles = molarity × volume = 0.100 M × 2.00 L = 0.20 moles\) 2. Convert moles to grams: Now we need to convert 0.20 moles of \(K_{2}C r O_{4}\) to grams. The molar mass of \(K_{2}C r O_{4}\) is approximately 294 g/mol, so: \(mass = moles × molar\ mass\ = 0.20\ moles × 294\ g/mol\ = 58.8\ g\) 3. Dissolve \(K_{2}C r O_{4}\) in water: To prepare the solution, weigh out 58.8 grams of solid \(K_{2}C r O_{4}\) and dissolve it in approximately 1.90 L of water. 4. Adjust the final volume: After dissolving the \(K_{2}C r O_{4}\), add the remaining water to the solution until the total volume reaches 2.00 L.
04

d. Preparing \(0.100 M K_{2} C r O_{4}\) Solution from \(1.75 M K_{2} C r O_{4}\) Stock Solution

: 1. Calculate the volume of stock solution needed: We'll use the formula \(M_1V_1 = M_2V_2\) \(V_1 = \dfrac{M_2V_2}{M_1} = \dfrac{0.100 M × 2.00 L}{1.75 M} = 0.114 L\) 2. Dilute the stock solution: To prepare the \(0.100 M K_{2}C r O_{4}\) solution, measure out 0.114 L of the \(1.75 M K_{2}C r O_{4}\) stock solution and pour it into a container. 3. Add water: Fill the container with distilled water until the total volume reaches 2.00 L.

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