jeremiah lives in new york city and takes a taxi almost everywhere he goes. in order to calculate the price…

jeremiah lives in new york city and takes a taxi almost everywhere he goes. in order to calculate the price of his taxi ride, jeremiah came up with the equation $p = 1.80lceil x\rceil+ 2.50$, where $x$ is the number of miles or partial miles traveled in the taxi. explain the meaning of the constant 2.50 as it relates to the situation. $2.50 is the base amount that jeremiah must pay in order for the taxi to pick him up before he has been driven anywhere. $2.50 is the amount jeremiah must pay as long as the taxi has not driven a complete mile. for every mile or partial mile the taxi drives, jeremiah must pay an additional $2.50. jeremiah must pay $2.50 plus $1.80, or $4.30, per mile for each taxi ride.

jeremiah lives in new york city and takes a taxi almost everywhere he goes. in order to calculate the price of his taxi ride, jeremiah came up with the equation $p = 1.80lceil x\rceil+ 2.50$, where $x$ is the number of miles or partial miles traveled in the taxi. explain the meaning of the constant 2.50 as it relates to the situation. $2.50 is the base amount that jeremiah must pay in order for the taxi to pick him up before he has been driven anywhere. $2.50 is the amount jeremiah must pay as long as the taxi has not driven a complete mile. for every mile or partial mile the taxi drives, jeremiah must pay an additional $2.50. jeremiah must pay $2.50 plus $1.80, or $4.30, per mile for each taxi ride.

Answer

Brief Explanations:

In a linear - like cost function for a taxi ride, the constant term often represents a fixed cost. Here, when $x = 0$ (i.e., before any distance is traveled), the cost $P$ is $2.50$. So it's the base amount for the taxi to pick up Jeremiah.

Answer:

$2.50$ is the base amount that Jeremiah must pay in order for the taxi to pick him up before he has been driven anywhere.