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S=40,000+500 c
Caden started a new job selling dental chairs. He earns a base salary plus a commission for every chair he sells. The given equation gives Caden's annual salary,
S, in dollars, after selling
c dental chairs. Based on the given equation, what is Caden's base salary?
Choose 1 answer:
(A)
$39,500
(B)
$40,000
(c)
$40,500
(D)
$50,000

$S=40,000+500 c$ $\newline$ Caden started a new job selling dental chairs. He earns a base salary plus a commission for every chair he sells. The given equation gives Caden's annual salary, $S$ , in dollars, after selling $c$ dental chairs. Based on the given equation, what is Caden's base salary? $\newline$ Choose $1$ answer: $\newline$ (A) $\$ 39,500$ $\newline$ (B) $\$ 40,000$ $\newline$ (C) $\$ 40,500$ $\newline$ (D) $\$ 50,000$

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Counting principle

Full solution

Q.

S=40,000+500 c

\newline

Caden started a new job selling dental chairs. He earns a base salary plus a commission for every chair he sells. The given equation gives Caden's annual salary,

S

, in dollars, after selling

c

dental chairs. Based on the given equation, what is Caden's base salary?

\newline

Choose

1

answer:

\newline

(A)

\$ 39,500

\newline

(B)

\$ 40,000

\newline

(C)

\$ 40,500

\newline

(D)

\$ 50,000

Equation for Caden's annual salary: The equation for Caden's annual salary is $S = 40,000 + 500c$ . The base salary is the part of the salary that does not depend on the number of dental chairs sold, which means it is the constant term in the equation.
Identifying the base salary term: To find the base salary, we look at the equation and identify the term that represents the base salary. In the equation $S = 40,000 + 500c$ , the term $40,000$ is not multiplied by $c$ , which means it is the base salary.
Determining Caden's base salary: Therefore, Caden's base salary is $\$40,000$ .

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