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Eric owns and operates the Hot Ham food truck. The expression
3.25 b+2h gives the cost of
b burgers and
h hot dogs.
What is the cost of 4 burgers and 6 hot dogs?

$

Eric owns and operates the Hot Ham food truck. The expression $3.25 b+2 h$ gives the cost of $b$ burgers and $h$ hot dogs. $\newline$ What is the cost of $4$ burgers and $6$ hot dogs? $\newline$ $\$$

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Multi-step problems with percents

Full solution

Q. Eric owns and operates the Hot Ham food truck. The expression

3.25 b+2 h

gives the cost of

b

burgers and

h

hot dogs.

\newline

What is the cost of

4

burgers and

6

hot dogs?

\newline

\$

Identify Given Expression: Identify the given expression and the values to be substituted. $\newline$ Given expression for cost: $3.25b + 2h$ $\newline$ Number of burgers $(b)$ : $4$ $\newline$ Number of hot dogs $(h)$ : $6$ $\newline$ We need to substitute these values into the expression to find the total cost.
Substitute Values: Substitute the values into the expression. $\newline$ Cost = $3.25 \times 4 + 2 \times 6$ $\newline$ This will give us the cost for $4$ burgers and $6$ hot dogs.
Perform Multiplication: Perform the multiplication for burgers and hot dogs separately. $\newline$ Cost of burgers = $3.25 \times 4 = 13$ $\newline$ Cost of hot dogs = $2 \times 6 = 12$ $\newline$ Now we have the individual costs for burgers and hot dogs.
Add Individual Costs: Add the individual costs to get the total cost. $\newline$ Total cost = Cost of burgers + Cost of hot dogs $\newline$ Total cost = $13 + 12$
Calculate Total Cost: Calculate the sum to find the total cost. $\newline$ Total cost = $13 + 12 = 25$ $\newline$ The total cost for $4$ burgers and $6$ hot dogs is $\$25$ .

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