Question

Arnob, Bella, Colin, Dante, and Erin are going to a baseball game. They have a total budget of $100.00 to spend. Each game ticket costs $17.50 and each drink costs $2.00. The inequality below relates x, the number of drinks the 5 friends could buy in all, with their ticket costs and budget. 5 (17.5) + 2 x less-than-or-equal-to 100 Which best describes the restrictions on the number of drinks they can buy? They can buy only from 0 to 3 drinks, but no more. They can buy only from 0 to 6 drinks, but no more. They can buy only from 0 to 7 drinks, but no more. They can buy only from 0 to 12 drinks, but no more.

Answer 1

Answer:

0 to 6 drinks but no more.

Step-by-step explanation:

took the test lol.

Answer 2

The amount of drinks the five friends could buy in total, based on their ticket prices and budget is, 0 to 6 but no more.

Step by step calculation:

To calculate the number of drinks to purchase, multiply the number of drinks by x.

Let's say the inequality is 5.

$(17.5)+2x\leq 100$

Hence:

$5(17.5)+2x\leq 100\\87.5+2x\leq 100$

Collect like terms

$100-87.5\geq 2x\\12.5\geq 2x$

Divide both side by $2x.$

$x=\frac{12.5}{2} \\x=6.25\\x=6 drinks.$

Inconclusion, With their ticket costs and budget, the amount of beverages the five friends could buy in total is: They can buy only 0 to 6 drinks, but no more.

Learn more about number of drink here,

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