Average and Marginal Revenue

The demand function of a monopolies is given by $x = 100 -4p$. The quantity at which $\mathrm{MR}=0$ will be

The total revenue by selling $20$ sets is $₹36000$. Determine the average revenue.

The total revenue in rupees received from the sale of $x$ units of a product is given by $R\left(x\right)=400x-\frac{x^2}{4}$. Find marginal revenue.

A monopolist's demand function is $x=70-\frac{p}{8}$. Find the marginal revenue function.Also find at what level of output is marginal revenue is zero?

The total revenue by selling $20$ sets is $₹36000$. Determine the average revenue.

A chocolate bar sells for $₹100$. What is the average revenue by selling $50$ bars?

The demand for a certain product is represented by the function  $p=300+10x-2x^2$ $($in $₹)$, where $x$ is the number o units demanded and $p$ is the price per unit. Find the marginal revenue.

The total revenue by selling $20$ sets is $₹36000$. Determine the average revenue.

Find the total revenue and marginal revenue for a firm operating under pure competition with a current price of $₹15$ per unit.

The demand function of a monopolist is given by $P=3000-2x-x^2$. Calculate the marginal revenue function from the revenue function derived from the demand function.

The demand function of a monopolist is given by $P=2000-2x-x^2$. Calculate the marginal revenue function from the revenue function derived from the demand function.

The demand function of a monopolist is given by $P=2000+4x-x^2$. Calculate the marginal revenue function from the revenue function derived from the demand function.

Calculate the marginal revenue function from the demand function of a monopolist which is given by $P=2000+4x+3x^2$.

Find the marginal revenue function for a monopolist's demand function which is $x=50-\frac{p}{4}$.

Calculate the marginal revenue for any level of output $x$ when the demand function of a monopolist is given by $p=1500-2x-x^2$.

Also, find the marginal revenue $\left(MR\right)$ when $x = 10$. 

The demand function of a monopolist is $P\left(x\right)=300-x^2$. Find the marginal revenue function.

Find the output $x$ when revenue is maximum in case when the demand function of a monopolist is $P\left(x\right)=300-x^2$.