The marginal price StartFraction dp Over dx EndFraction at x units of demand per week is proportional to the price p. There is no weekly demand at a price of $100 per unit [p (0 )equals 100 ], and there is a weekly demand of 6 units at the price of $53.89 per unit [p (6 )equals 53.89 ]. Use the given information to answer the questions.

a.) Find the price demand equation.
p(x)=

b.) At a demand of 10 units per week, what is the price?
p(10)=$ (round to nearest cent.)

c.) how to graph the price demand equation for 0 is less than equal to x which is less than equal to 25/

Step-by-step explanation:

We want to understand the pattern of demand so that we can make plans and see if it's compensating the demand price, usually denoted by D(q) but also p, as p for price.

1. Let's gather our information:

2. Assuming it's a linear then:

3. Let's find the slope,

Let's write it in this form Point Slope

But Instead of y, let's rewrite y as p, (for price).

Plugging $10, for x into the demand function:

c) Could you elaborate it better? It was not quite clear.

Anyway, here's the graph of the function notice its behavior.

step-by-step explanation:

no of data

divide by no of mode

step-by-step explanation:

3024 rhe base is what up in worry about