the equation of a line can be used to express expenses for a business. the variables involved in the line…

the equation of a line can be used to express expenses for a business. the variables involved in the line would represent facets of business operation as follows: y = resulting expenses over a given period x = number of days (or other period) for which a specific value for expense is utilized b = constant base expense over a particular period per x resulting in the following formula, where the coefficient on x indicates the daily cost for the business in this case. y = -600x + b found the value of x when y = -1000 and b = -1000 (you do not need to include the units. only enter the number value for an answer.)

the equation of a line can be used to express expenses for a business. the variables involved in the line would represent facets of business operation as follows: y = resulting expenses over a given period x = number of days (or other period) for which a specific value for expense is utilized b = constant base expense over a particular period per x resulting in the following formula, where the coefficient on x indicates the daily cost for the business in this case. y = -600x + b found the value of x when y = -1000 and b = -1000 (you do not need to include the units. only enter the number value for an answer.)

Answer

Explanation:

Step1: Substitute values into formula

Substitute $y = - 1000$ and $b=-1000$ into $y=-600x + b$. We get $-1000=-600x-1000$.

Step2: Solve for $x$

Add 1000 to both sides of the equation: $-1000 + 1000=-600x-1000 + 1000$, which simplifies to $0=-600x$. Then divide both sides by - 600: $\frac{0}{-600}=\frac{-600x}{-600}$, so $x = 0$.

Answer:

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