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< Question 5 of 10 > Attempt 7 - Determine the pH of a solution containing 0.050 M NaOH and 0.045 M KI neglecting activities.Activity Coefficients for Aqueous Solutions at 25°C Ion size (a,pm) Ionic Strength(MM) 0.01 Ion 0.001 0.005 0.05 0.1 0.933 Ch

I need the pH that includes the activities.

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Answer #1

We can solve given problem in following steps

Step 1 : Calculation of Ionic strength of solution.

We have, Ionic strength (php5oycKr.png) = 1/2 Sum ( C i Z i2 )

Where C i is concentration of i th species and Z i is its charge.

phpr2yi9K.png Ionic strength (phpuy1Rzr.png) of solution = 1/2 [ [ Na + ] ( +1 ) 2 + [ OH - ] ( -1) 2 + [ K + ] ( +1) 2 + [ I - ] ( -1) 2  ]

We have , [ NaOH ] = [ Na + ] = [ OH - ] = 0.050 M , [ KI ] = [ K + ] =  [ I - ] = 0.045 M

phpr2yi9K.png Ionic strength (phpuy1Rzr.png) of solution = 1/2 [ ( 0.050 ) ( +1 ) 2 + ( 0.050 ) ( -1) 2 + ( 0.045 ) ( +1) 2 + ( 0.045) ( -1) 2  ]

= 1/2[ 0.050 + 0.050 + 0.045 + 0.045 ]

= 1/2 [ 0.190 ]

= 0.0950 M

Step 2 : Calculation of activity coefficient of OH -

We have Debye Huckel equation : log phpKbM7NN.png = ( - 0.51 z 2phpnaKac8.pngphpnIY5J7.png) / ( 1 + ( phpmMsK0j.pngphpRATbsI.pngphpc8Y163.png / 305)

Where phpBOzySj.png is activity coefficient, z is charge on ion, phpfMBxXS.png is ion size and phpQnXu4w.png is ionic strength.

For OH - , z = - 1 , phpnj9wK0.png = 350 pm and phpnIY5J7.png = 0.095 M

log phpoqiTcq.png = ( - 0.51 (- 1) 2phpibRAww.png0.095 ) / ( 1 + ( 350 phpQZBqBr.png0.095 / 305 ) )

log phpsYU40O.png = ( - 0.51 (1)( 0.3082 ) / ( 1 + ( 350 (0.3082) / 305 ))

log phpGCQxe9.png = - 0.1572 / ( 1 + 0.3537 )

log phpHJ7GVG.png = - 0.1572 / 1.3537

log phpJ1eQKX.png = - 0.116

phpnRB5AU.png = 10 - 0.116

phpzlGtjZ.png = 0.766

Step 3 : calculation of pOH of solution.

We have relation, pOH = - log [ OH - ] phpOBs0VD.pngOH -

pOH = - log ( 0.050 \times 0.766 )

pOH = - log 0.0383

pOH = 1.455

Step 4 : Calculation of pH of solution.

We have relation, pH + pOH = 14

pH = 14 - pOH

pH = 14 - 1.455

pH = 12.545

ANSWER : pH of solution = 12.5

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