Answer
n = 1015, z_α/2 = , E=0.03, p̂ =0.68 , q̂ = 0.32
n = p̂q̂ ($ \frac{z_α/2}{E}^{2}$)
1015=(0.68)(0.32)($ \frac{z_α/2}{0.03}^{2}$)
$z_α/_2 $=2.05
From the table,
When $z_α/_2 $=2.05,
1- α/2=0.9798
$α/2$ =0.0202
α = 0.0404
Confidence interval = 1-0.0404 = 0.9596 = 95.96%