If the entry fee to a fair is $$ 5$ and each game at the fair costs $$ 2$ to play, write an inequality for the total cost when a person plays n games and the maximum amount the person can spend is $$ 25$ .

2 n + 5 \leq 25

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2 n - 5 \leq 25

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5 n + 2 \leq 25

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5 n - 2 \leq 25

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Solution

The correct option is A $2 n + 5 \leq 25$
Cost of entry (dollars) = 5
Cost of playing n games (dollars) = 2n
Total cost (dollars) = 2n + 5
Total cost can be at most $$ 25$
Therefore, $2 n + 5 \leq 25$

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If the entry fee to a fair is $5 and each game at the fair costs $2 to play, write an inequality for the total cost when a person plays n games and the maximum amount the person can spend is $25.

The correct option is A 2n+5≤25Cost of entry (dollars) = 5 Cost of playing n games (dollars) = 2n Total cost (dollars) = 2n + 5 Total cost can be at most $25 Therefore, 2n+5≤25

If the entry fee to a fair is $$ 5$ and each game at the fair costs $$ 2$ to play, write an inequality for the total cost when a person plays n games and the maximum amount the person can spend is $$ 25$ .

The correct option is A $2 n + 5 \leq 25$
Cost of entry (dollars) = 5
Cost of playing n games (dollars) = 2n
Total cost (dollars) = 2n + 5
Total cost can be at most $$ 25$
Therefore, $2 n + 5 \leq 25$