Find the cost function for the marginal cost and fixed cost. Marginal Cost Fixed Cost (x = 0) C = dC + 40 $2,100 dx 80

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(a) Find the marginal cost function C'(x). C'(x) Use it to estimate how fast the cost is increasing when x = 60,000. | per game system Compare this with the exact cost of producing the 60,001st game system. The cost is increasing at the rate of $ | game system is $| the estimated cost of producing the 60,001st game system found using the marginal cost function. | per game system. The exact cost of producing the 60,001st J. The actual cost of producing the 60,001st game system is --Select-- (b) Find the average cost function C(x) and the average cost to produce the first 60,000 game systems. (Round your answer to the nearest cent.) C(x) C(60,000) - $ (c) Using your answers to parts (a) and (b), determine whether the average cost is rising or falling at a production level of 60,000 game systems.

A firm manufacture robots, for which $10000 machinary is used. The additional per unit cost is $100. If the firm produce 5 robots in a week. Find the total cost of production and average fixed costs.

Assume that the situation can be expressed as a linear cost function. Find the cost function. Marginal cost: $225; 140 parts cost $43,000 to produce.

Practice V 3 #7 Can you show me how to do this

Marginal cost can be calculated both from total cost and total variable cost and is not affected by total fixed cost True/False

If average fixed cost is $30  Calculate total fixed cost if output is 30 units

It costs a baker a fixed cost of $420 and variable cost of $2.10 per cupcake.A cupcake is sold for $4.90 each. (i) Make a table showing the cost of producing 20,40,60,80 and 100 cupcakes. (ii) Make a table showing the revenue from selling 20,40,60,80 and 100 cupcakes. (iii) Write an algebraic expression representing the cost C as a function of the number of cupcakes x that are produced. (iv) Write an algebraic expression representing the revenue R as a function of the number of cupcakes x sold. (v) Graph both functions on the same coordinate axes. (vi) From your graph find coordinatae at which cost equals revenue. (vii) Using your graph,determine how many cupcakes need to be made to produce revenue of at least $1,029.How much profit is made for this number of cupcakes?   I would like for you guys to solve the last 3 parts of the question if possible. Thank you.

Cost is in dollars and x is the number of units. Find the marginal cost function. MC for the given cost function. C(x) = 700 + 5x + 0.04x^2 MC =?