Let $N = \{ 2,3,4,5 \} , \quad S = \{ \text { whole numbers between } 1 \text { and } 6 \} , L = \{ a , b , c , d \}$ N = S

Name: Let $N = \{ 2,3,4,5 \} , \quad S = \{ \text { whole numbers between } 1 \text { and } 6 \} , L = \{ a , b , c , d \}$ N = S
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Quizplus · Accepted Answer

Both $N$ and $S$ contain the same elements, which are the whole numbers between 1 and 6, excluding 1 and 6, thus $N = \{2, 3, 4, 5\}$ and $S = \{2, 3, 4, 5\}$, making $N = S$.

Let N={2,3,4,5},S={ whole numbers between 1 and 6},L={a,b,c,d}N = \{ 2,3,4,5 \} , \quad S = \{ \text { whole numbers between } 1 \text { and } 6 \} , L = \{ a , b , c , d \}N={2,3,4,5},S={ whole numbers between 1 and 6},L={a,b,c,d}

Let $N = \{ 2,3,4,5 \} , \quad S = \{ \text { whole numbers between } 1 \text { and } 6 \} , L = \{ a , b , c , d \}$