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A company has a profit function P(q) that depends on the quantity
produced, denoted as q (in thousands of units). The profit is measured
in thousands of euros.
The marginal profit function is expressed as: P'(q) = 25 - 1.4*q.What quantity (q) maximizes the profit P(q)?Round to one decimal place.The tangent line to the curve of function f at the point (-2 , -4) passes through the point
Find f'(-2) ( the derivative of f at
Round to 2 decimal places.
f(x) = 3*x^2 -4*x +9
What is f'(3), the derivative of f at x = 3?
Round to 2 decimal places.
f(x) = -3*x^2 +5*x -3.
What is the x value of the vertex?
Round to 2 decimal places.