a person interviews for a job at a company and analyzes data about the current employees annual salaries…

a person interviews for a job at a company and analyzes data about the current employees annual salaries. the linear model p = 2,681x + 34,564 represents the average annual salary, p, in dollars, of an employee at the company after being employed at the company for x years. if x ≥ 0, what is the meaning of the slope in the linear model? a for each year of employment, the employees annual salary decreases by an average of $2,681. b for each year of employment, the employees annual salary decreases by an average of $34,564. c for each year of employment, the employees annual salary increases by an average of $2,681. d for each year of employment, the employees annual salary increases by an average of $34,564

a person interviews for a job at a company and analyzes data about the current employees annual salaries. the linear model p = 2,681x + 34,564 represents the average annual salary, p, in dollars, of an employee at the company after being employed at the company for x years. if x ≥ 0, what is the meaning of the slope in the linear model? a for each year of employment, the employees annual salary decreases by an average of $2,681. b for each year of employment, the employees annual salary decreases by an average of $34,564. c for each year of employment, the employees annual salary increases by an average of $2,681. d for each year of employment, the employees annual salary increases by an average of $34,564

Answer

Answer:

C. For each year of employment, the employee's annual salary increases by an average of $2,681.

Explanation:

Step1: Identificar la forma general de una ecuación lineal

La forma general de una ecuación lineal es $y = mx + b$, donde $m$ es la pendiente y $b$ es la intersección con el eje - y. En el modelo lineal $P = 2681x+34564$, $m = 2681$ y $b = 34564$.

Step2: Interpretar la pendiente en el contexto del problema

La variable $x$ representa el número de años de empleo en la empresa y $P$ representa el salario anual promedio. La pendiente $m = 2681$ significa que por cada aumento de 1 en $x$ (es decir, por cada año de empleo adicional), $P$ aumenta en 2681. Esto significa que por cada año de empleo, el salario anual del empleado aumenta en un promedio de $2,681$.