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

Question

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

Bytelearn · Accepted Answer

Identify Cost and Quantity: Identify the cost per item and the number of items to be purchased. Eric's food truck charges $3.25 for each burger (b) and $2 for each hot dog (h). We need to calculate the total cost for 4 burgers and 6 hot dogs.Calculate Burger Cost: Use the given expression to calculate the cost of the burgers. The expression for the cost of burgers is 3.25b, where b is the number of burgers. For 4 burgers, we substitute b with 4 and calculate: Cost of burgers = 3.25 * 4Calculate Burger Total: Perform the calculation for the cost of burgers. Cost of burgers = 3.25 * 4 = $13.00Calculate Hot Dog Cost: Use the given expression to calculate the cost of the hot dogs. The expression for the cost of hot dogs is 2h, where h is the number of hot dogs. For 6 hot dogs, we substitute h with 6 and calculate: Cost of hot dogs = 2 * 6Calculate Hot Dog Total: Perform the calculation for the cost of hot dogs. Cost of hot dogs = 2 * 6 = $12.00Calculate Total Cost: Add the cost of burgers and hot dogs to find the total cost. Total cost = Cost of burgers + Cost of hot dogs Total cost = $13.00 + $12.00Final Calculation: Perform the final calculation to find the total cost. Total cost = $13.00 + $12.00 = $25.00

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

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