Posted by **Grant** on Tuesday, May 14, 2013 at 7:29am.

The marginal cost for a product is given by dC/dq = 1000/sqrt3q+20, in hundreds of dollars, where q is given in thousands of units. Determine the cost in dollars involved in increasing product from 10 to 15 thousand units. If

R(0)= C(0)= 0, the marginal revenue is given by dR/dq =30(2-0.1q) and the surplus equation given by Ps(q)= 10 + 18.5q, determine the consumersâ€™ surplus if the unit price is equal to the market value when in equilibrium.

## Answer This Question

## Related Questions

- Calculus - The marginal cost for a product is given by dC/dq = 1000/sqrt3q+20, ...
- Algebra - 83. Minimizing Marginal Cost The marginal cost of a product can be ...
- advanced math - The marginal cost of a product can be thought of as the cost of ...
- Introduction programing visual basic - break even analysis. suppose a certain ...
- math - The daily cost C, in RM, of producing a product is C(x)=1000+72x-0.06x^2...
- Calculus - Given that C(x)=2x^3-21x^2+36x+1000 is a cost function, determine the...
- Calculus PLEASE HELP - Given that C(x)=2x^3-21x^2+36x+1000 is a cost function, ...
- Calculus - The monthly demand function for a product sold by a monopoly is p = ...
- Calculus - The monthly demand function for a product sold by a monopoly is p = ...
- Calculus - The figure shows graphs of the marginal revenue function R ' and the ...

More Related Questions