Yulia G. answered 02/06/14
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First you need to calculate the concentration of 80% solution of H2SO4. It contains 80 g of the acid per 100 g of solution. Taking into account the density of 1.727 g/mL, 100 g of the solution corresponds to 100/1.727=58 mL (0.058 L) of the solution. Molecular weight of H2SO4 is 2*M(H)+M(S)+4*M(O)=2*1+32+4*16=98 g/mol. Therefore, 80 g corresponds to 80/98=0.816 mol. Now you can calculate the concentration of H2SO4: 0.816 mol/0.058 L = 14.1 M. To prepare 0.2 L of 0.4 M solution, 0.2L*0.4 mol/L=0.08 mol of H2SO4 is needed. this amount of moles is in 0.08/14.1=0.0057 L (or 5.7 mL). therefore, 5.7 mL of 80% acid solution need to be diluted with 200-5.7=194.3 mL of water.
Second, when 6g of NaOH is added with 800 mL of water, some acid becomes neutralized. The equation is
H2SO4 + 2NaOH = Na2SO4 + 2H2O. From the equation it is known that 2 moles of NaOH are needed for neutralization of 1 mole of the acid. Correspondingly, 0.16 moles of NaOH are needed to neutralize 0.08 moles of H2SO4. 6g of NaOH corresponds to 6/40=0.15 moles (40 g/mol is molecular weight of NaOH). It is enough to neutralize only 0.075 moles of the acid, and 0.08-0.075=0.005 moles of H2SO4 is left in solution. Each mole of H2SO4 dissociates into 2 moles of H+. 0.005 moles of the acid results in 0.01 moles of H+. After addition of 800 mL of water, the solution volume becomes 200+800=1000 mL (or 1L). Therefore, the concentration of H+ in the solution is 0.01M. The pH of the solution is -lg([H+])=2.
Angelica M.
02/10/14