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An ice cream stand uses the expression 
2+0.5 x to determine the cost (in dollars) of an ice cream cone that has 
x scoops of ice cream.
How much does an ice cream cone with 5 scoops cost?

$

An ice cream stand uses the expression 2+0.5x 2+0.5 x to determine the cost (in dollars) of an ice cream cone that has x x scoops of ice cream.\newlineHow much does an ice cream cone with 55 scoops cost?\newline$ \$

Full solution

Q. An ice cream stand uses the expression 2+0.5x 2+0.5 x to determine the cost (in dollars) of an ice cream cone that has x x scoops of ice cream.\newlineHow much does an ice cream cone with 55 scoops cost?\newline$ \$
  1. Identify variables and constants: First, identify the variables and constants in the expression. The expression given is 2+0.5x2 + 0.5x, where 22 represents the base cost of the ice cream cone and 0.50.5 represents the cost per scoop of ice cream. The variable xx represents the number of scoops.
  2. Substitute value of x: Next, substitute the value of xx with 55 scoops into the expression to calculate the total cost. The expression becomes 2+0.5×52 + 0.5 \times 5.
  3. Perform multiplication: Now, perform the multiplication part of the expression. Multiply 0.50.5 by 55 to get 2.52.5.
  4. Add base cost and scoops cost: Finally, add the base cost of the ice cream cone to the cost of the scoops. The calculation is 2+2.52 + 2.5, which equals 4.54.5.

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