determine the cost function by integral

Related BrainMass Solutions

• Solving Integrals

  For Questions #5 - 10, evaluate the following integrals. Use u-substitution and the Fundamental Theorem of Calculus only when necessary. You do not have to simplify any indefinite integral. 10. Determine the area of the region bounded by ...

• Cost Functions

  95774 Cost Functions If the marginal cost of producing x units is given by 20 - 0.04x , and the fixed cost is $100, determine the cost function C(x). Please see the attached file for the complete solution. Thanks for using BrainMass.

• Taylor Series Calculus

  b) Define the function Si by the rule, Si (x) = the integral from 0 to x sin(t) / t dt , x E R Determine the Taylor series for Si in powers of x, and the open interval of convergence of the resulting series.

• Derive Source Solution by Performing Integral Tranforms on a Heat Equation.

  33391 Derive Source Solution by Performing Integral Tranforms on a Heat Equation. Please see the attached file for the fully formatted problems.

• Integral and profit function

  139119 Integral and Profit Function Please choose the correct answer: Q#16) suppose that the price-demand equation is given by p = 9 - ln x, where 0 < x <= 200, x is in thousands, and the cost of manufacturing is $3 per item.

• convergence of improper integral

  Express the distance between the point (3, 0) and point P(x, y) of the parabola y = x^2 as a function of x 3. Determine whether converges or diverges.

• Define Improper Integral

  Check the interval of integration and determine if the integrand is continuous or not in the interval. This is done by checking if the denominator in the integrand becomes zero. If so, its an improper integral.

• Convergent or divergent series

  Use the integral test to determine if the series converges or diverges Solution: The integral is convergent and so the series must also be convergent by the Integral Test. 5.

• Integration by parts

  20907 Integration by Parts Primitive Function Determine the indefinite integral: z = (Integral Sign or "Long S")20xe^-4x dx. I got z = 5xe^-4x + 5/4 e^-4x + C - Does that seem right? You 99.99% got it. There is an sign error.