1) If AX) =81-X. +614 , find (i) • 2) Given f(x)=-x '+05x"-215 find f1(x) . 3) Suppose the cost to produce x cordless phones can be approximated by the cost function, C(x) = XXXXXXXXXXIf 100 cordless...

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1) If AX) =81-X. +614 , find (i) •
2) Given f(x)=-x '+05x"-215 find f1(x) .
3) Suppose the cost to produce x cordless phones can be approximated by the cost function, C(x) =3065 +400 If 100 cordless phones are produced, what would be the cost of producing just one more phone?
4) The cost of producing x thermostats is given by gx)=0642 -18r+1000 and the revenue from the sale of xthermostats is R(4=0.032 -6x. Determine the marginal profit function.
5) Given the cost function, (Ix) = 25,0001-3x-2000 , to manufacture x items, find the marginal cost at a production level of 50 items. Give units of measure.
6) A manufacturer of Yo-Yo's determines that the profd (in dollars) from the sale of x Yo-Yo's is given by lix)=175x-xz.
A. Find the marginal profit when production is at x = 35.
B. Find the level of production above which it becomes unprofitable to continue making more Yo-Yo's. 7) Calculate iii(x2 -2)(3x+1)]. SIMPLIFY YOUR ANSWER. Etc 8) Find the derivative of Y=(x+3)(4r-2)4. SIMPLIFY YOUR ANSWER (HINT: CONSIDER FACTORING THE DERIVATIVE EXPRESSION).


Answered Same DayDec 20, 2021

Answer To: 1) If AX) =81-X. +614 , find (i) • 2) Given f(x)=-x '+05x"-215 find f1(x) . 3) Suppose the cost to...

David answered on Dec 20 2021
128 Votes
1) Solution:
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2) Solution:
( )
( ) ( ) ( ) ( )
3) Solution:
Cost function, ( ) √
The cost of producing one more phone can be calculated from the derivative of the cost function at
sale 100 cordless phones.
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4) Solution:
Cost function, ( )
Revenue, ( )
So, profit function = Revenue – cost function
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