Let $L = \{$ homes with a lawn $\}$, with $| L | = 13$
$F = \{$ homes with a white picket fence $\}$, with $| F | = 13$
$G = \{$ homes with a garage $\}$, with $| G | = 16$
Also, let $| L \cap F | = 8 , | L \cap G | = \mathbf { 9 } , | F \cap G | = 10$, and $| L \cup F \cup G | = 22$.
-How many homes have a lawn and a white picket fence,
but no garage?

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The Answer of Let $L = \{$ homes with a lawn $\}$, with $| L | = 13$
$F = \{$ homes with a white picket fence $\}$, with $| F | = 13$
$G = \{$ homes with a garage $\}$, with $| G | = 16$
Also, let $| L \cap F | = 8 , | L \cap G | = \mathbf { 9 } , | F \cap G | = 10$, and $| L \cup F \cup G | = 22$.
-How many homes have a lawn and a white picket fence,
but no garage?

Let L={L = \{L={ Homes with a Lawn }\}} , With ∣L∣=13| L | = 13∣L∣=13

Let $L = \{$ Homes with a Lawn $\}$ , With $| L | = 13$