The better baby buggy co. has just come out with a new model, the turbo. the market research department predicts that the demand equation for turbos is given by 

q  =  −4p  +  544,

  where  q  is the number of buggies the company can sell in a month if the price is $p  per buggy. at what price should it sell the buggies to get the largest revenue?

$68

Step-by-step explanation:

We have been given the demand equation for Turbos as , where q is the number of buggies the company can sell in a month if the price is $p per buggy.

Let us find revenue function by multiplying price of p units by demand function as:

Revenue function:

Since revenue function is a downward opening parabola, so its maximum point will be vertex.

Let us find x-coordinate of vertex using formula .

The maximum revenue would be the y-coordinate of vertex.

Let us substitute in revenue formula.

Therefore, the company should sell each buggy for $68 to get the maximum revenue of $18,496.

answer: the answer is 127 degrees

depends on how many days you are talking about

step-by-step explanation: