Keep in mind that the standard deviation for this problem = Sqr(p*q/n)
n= 90
p=.68
q=.32
p*q/n = .0024178
sqr(.0024178) = .0492
(.65-.68)/.0492 = -.61 standard deviations
(.735- .65)/.0492 = 1.727 standard deviations
Looks like the probability is about 60%.