a taxi driver wrote a formula to represent the mileage and fee for his last customer. he wrote the equation…

a taxi driver wrote a formula to represent the mileage and fee for his last customer. he wrote the equation 3.00 + 0.50m = 9.50, where m represents the number of miles traveled. which statement shows the meaning of the drivers equation? select two options. three dollars added to $0.50 is the same as $9.50. three dollars plus $0.50 times the number of miles is equal to nine dollars and fifty cents. three dollars more than the quotient of $0.50 and the number of miles is nine dollars and fifty cents. the product of the number of miles and the sum of $3 and $0.50 is equal to $9.50. the sum of three dollars and the product of 50 cents times the number of miles is nine dollars and fifty cents.

a taxi driver wrote a formula to represent the mileage and fee for his last customer. he wrote the equation 3.00 + 0.50m = 9.50, where m represents the number of miles traveled. which statement shows the meaning of the drivers equation? select two options. three dollars added to $0.50 is the same as $9.50. three dollars plus $0.50 times the number of miles is equal to nine dollars and fifty cents. three dollars more than the quotient of $0.50 and the number of miles is nine dollars and fifty cents. the product of the number of miles and the sum of $3 and $0.50 is equal to $9.50. the sum of three dollars and the product of 50 cents times the number of miles is nine dollars and fifty cents.

Answer

Explanation:

Step1: Analyze the equation structure

The equation is $3.00 + 0.50m=9.50$. Here, $3.00$ is a fixed - amount, $0.50m$ means $0.50$ times the number of miles $m$, and the sum equals $9.50$.

Step2: Match with statements

  • The statement "Three dollars plus $0.50$ times the number of miles is equal to nine dollars and fifty cents" correctly describes the equation as it directly matches the left - hand side ($3$ plus $0.50$ times $m$) and the right - hand side ($9.50$).
  • The statement "The sum of three dollars and the product of 50 cents times the number of miles is nine dollars and fifty cents" also correctly describes the equation. Since $0.50$ is 50 cents, it's the sum of 3 dollars and the product of 50 cents and the number of miles equaling $9.50$.

Answer:

  • Three dollars plus $0.50$ times the number of miles is equal to nine dollars and fifty cents.
  • The sum of three dollars and the product of 50 cents times the number of miles is nine dollars and fifty cents.