Solve the problem.
-A toy company uses the linear model y $y = - 2 x + 568$ to predict the decline in sales of a toy after it has been on the market more than one year. If x is the number of months after the first year and y is the number of toys sold in
Hundreds during that month, how many toys will be sold 11 months after the first year?
A) 59,000 toys
B) $- 27,850$ toys
C) $- 112,500$ toys
D) 54,600 toys

Question

Solve the problem.
-A toy company uses the linear model y $y = - 2 x + 568$ to predict the decline in sales of a toy after it has been on the market more than one year. If x is the number of months after the first year and y is the number of toys sold in
Hundreds during that month, how many toys will be sold 11 months after the first year? 
A) 59,000 toys
B) $- 27,850$ toys
C) $- 112,500$ toys
D) 54,600 toys

Quizplus · Accepted Answer

To find the number of toys sold 11 months after the first year, substitute $x = 11$ into the equation $y = -2x + 568$. This gives $y = -2(11) + 568 = -22 + 568 = 546$. Since $y$ represents the number of toys sold in hundreds, $546$ means $54,600$ toys.

Solve the Problem y=−2x+568y = - 2 x + 568y=−2x+568 To Predict the Decline in Sales of a Toy After

Solve the Problem $y = - 2 x + 568$ To Predict the Decline in Sales of a Toy After