Determine whether the sample sizes are large enough to conclude that the sampling distributions are approximately normal.
$$n _ { 1 } = 45 , n _ { 2 } = 52 , \hat { p } _ { 1 } = .3 , \hat { p } _ { 2 } = .6$$

Question

Determine whether the sample sizes are large enough to conclude that the sampling distributions are approximately normal. 
$$n _ { 1 } = 45 , n _ { 2 } = 52 , \hat { p } _ { 1 } = .3 , \hat { p } _ { 2 } = .6$$

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The Answer of Determine whether the sample sizes are large enough to conclude that the sampling distributions are approximately normal. 
$$n _ { 1 } = 45 , n _ { 2 } = 52 , \hat { p } _ { 1 } = .3 , \hat { p } _ { 2 } = .6$$

Determine Whether the Sample Sizes Are Large Enough to Conclude n1=45,n2=52,p^1=.3,p^2=.6n _ { 1 } = 45 , n _ { 2 } = 52 , \hat { p } _ { 1 } = .3 , \hat { p } _ { 2 } = .6n1​=45,n2​=52,p^​1​=.3,p^​2​=.6

Determine Whether the Sample Sizes Are Large Enough to Conclude $n _ { 1 } = 45 , n _ { 2 } = 52 , \hat { p } _ { 1 } = .3 , \hat { p } _ { 2 } = .6$