2 uncluttered question, included microeconomics tag
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How do I find the optimal price for a monopolist when given demand function andthe monopolist's cost function and market demand?

$max_{profit}=p*y+C(y)$

p I have $Profit(y) = p*y + C(y)$ where $p$ is price. y, $y$ is output. C(y), and $C(y)$ is thetotal cost function.

ThereafterThen I takeset the derivative of $max_{profit}$ with$Profit$ (with respect to y. Make that) equal to 0 and then isolate p, which should be the optimal pricesolve for $p$. Is that correct?

How do I find the optimal price for a monopolist when given demand function and cost function?

$max_{profit}=p*y+C(y)$

p is price. y is output. C(y) is the cost function

Thereafter I take the derivative of $max_{profit}$ with respect to y. Make that equal 0 and then isolate p, which should be the optimal price. Is that correct?

How do I find the optimal price for a monopolist given the monopolist's cost function and market demand?

I have $Profit(y) = p*y + C(y)$ where $p$ is price, $y$ is output, and $C(y)$ is total cost.

Then I set the derivative of $Profit$ (with respect to y) equal to 0 and solve for $p$. Is that correct?

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How do I find optimal price or maximise profit in a monopolistic market?

How do I find the optimal price for a monopolist when given demand function and cost function?

$max_{profit}=p*y+C(y)$

p is price. y is output. C(y) is the cost function

Thereafter I take the derivative of $max_{profit}$ with respect to y. Make that equal 0 and then isolate p, which should be the optimal price. Is that correct?