a business owner rents an industrial printer and buys ink cartridges for it from a printing company. if the…

a business owner rents an industrial printer and buys ink cartridges for it from a printing company. if the total cost of renting the printer and buying $x$ ink cartridges for it can be represented by the function $g(x)=1,252 + 8.75x$, which statement is true?\na the value of $g(58)$ is 1,318.75, and the business owner buys 58 ink cartridges.\nb the value of $g(58)$ is 1,318.75, and the business owner spends $58 on ink cartridges.\nc the value of $g(58)$ is 1,759.50, and the business owner buys 58 ink cartridges.\nd the value of $g(58)$ is 1,759.50, and the business owner spends $58 on ink cartridges.

a business owner rents an industrial printer and buys ink cartridges for it from a printing company. if the total cost of renting the printer and buying $x$ ink cartridges for it can be represented by the function $g(x)=1,252 + 8.75x$, which statement is true?\na the value of $g(58)$ is 1,318.75, and the business owner buys 58 ink cartridges.\nb the value of $g(58)$ is 1,318.75, and the business owner spends $58 on ink cartridges.\nc the value of $g(58)$ is 1,759.50, and the business owner buys 58 ink cartridges.\nd the value of $g(58)$ is 1,759.50, and the business owner spends $58 on ink cartridges.

Answer

Explanation:

Step1: Substitute x = 58 into function

$g(58)=1252 + 8.75\times58$

Step2: Calculate the product

$8.75\times58 = 507.5$

Step3: Calculate the sum

$g(58)=1252+507.5=1759.5$ Here, 58 represents the number of ink - cartridges bought.

Answer:

C. The value of $g(58)$ is $1,759.50$, and the business owner buys 58 ink cartridges.