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Auger 1. The Marginal Cost of a product is modeled by dC/dx = 4/(x+1)^1/2
When x=15, C=50. Find the Cost function.
2. The demand and cost functions for a product are given by:
p=600 -3x
C=0.3x^2+6x+600
where p is the price per unit, x is the number of units, and C is the total cost. The profit for producing x units is given by:
P=xp - C -xt
where t is the excise tax per unit. Find the maximum profits for excise taxes of t=$5, $10, and $20.
Help for these two questions would be great! thanks