Brandon Technology makes two models of a specialized sensor for the aerospace industry. The difference in the two models relates to the required accuracy of the sensor$.$ The Standard model is used for most normal operations while the High$-$Performance model is used for high$-$altitude and specialized missions. Before shipment, the two models are passed through a machine that, among other things, certfies the accuracy of the sensor$.$ The company only has one testing machine. The price and costs of the two sensor models are shown here:

The testing machine used for both models has a capacity of $8,320$ hours annually. Fixed manufacturing costs are $\backslash (\backslash$$ $2,750,000\backslash )$ annually.

Required: $\backslash (\backslash$square $\backslash )$

a$.$ Suppose that the maximum annual unit sales that is possible for Brandon Technology is $253,500$ units of the Standard model and $87,800$ of the High$-$Performance model. How many units of each sensor model should Brandon Technology produce annually?

b$.$ Suppose that the maximum annual unit sales that is possible for Brandon Technology is $153,500$ units of the Standard model and $53,500$ of the High$-$Performance model. How many units of each watch model should Brandon Technology produce annually?

Complete this question by entering your answers in the tabs below.

Suppose that the maximum annual unit sales that is possible for Brandon Technology is $253,500$ units of the Standard model and $87,800$ of the High$-$Performance model. How many units of each sensor model should Brandon Technology produce annually?