EBIO 1210 Lecture Notes - Lecture 11: Prokaryote, Nuclear Membrane, Microtubule

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lavendermosquito687

25 Jun 2018

School

CU-Boulder

Department

Ecology & Evolutionary Biology

Course

EBIO 1210

Professor

A L L

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Document Summary

The an you function : renew meetup ones. No longer dividing most cells in an adult never lor rarely) divide. Examples : nature neurons nature nerve aus nature. Development : unlike adults most embryonic una able to divide. But some clues continue to divide . liver cells ons spin lining gut nails hair. 7 years?y jop can differentiate into an any type. Adults : in in repair system division an new cons mate another stem an non - dividing replacement an. Developmental malformations aujjmlg n" tmbgs cancer unwutwuea an. Mansion needing to be sowed : sped at. Feat of cell tannin one an two any everything must only go perteuy divide when 1 where. Capa an exceptgametes one parent an or identical daughter cells. Mitotic lm ) phase mitosis + cytokines of making 2 process identical. Ana error checks zero gap resting stop daughters an you t new of wuwpnase one of gap.

Related Questions

Consider a representative firm that produces using capital (K) and labor (N), but that owns no capital. The firm can hire workers in the labor market at a wage w and can rent capital market at a rental rate r (that is, the firm can rent K units of capital for which it would have to pay rK). The production function of the firm is given by zF (K, N) where: F (K, N) = KaN B and a + B < 1.

a) (2 points) Does the technology exhibit constant returns to scale? If not does it exhibit increasing returns, decreasing returns, or neither?

b) (2 points) Pose the profit maximization problem of the firm.

c) (2 points) Find the firm's optimal capital and labor demand. Hint: You can combine the firm's FOC by taking their ratio (diving one by the other) to get the labor demand as a function of the capital. Then you can use this to replace the FOC to get the capital demand as a function of prices and parameters.

d) (2 points) Find the firm's optimal profits. Hint: Use the firm's FOC to replace for the prices (r and w), then replace for labor as a function of capital (that you found above) and finally replace for the optimal capital demand.

e) (2 points) What happens to the optimal profits when B = 1 - a?

harlequinhippopotamus286

This is due today!! Thank you!!

Consider a firm with production function f(L, K)=2L+6K. Assume that capital is fixed at K=6. Then, the amount of labor necessary to produce q units is?

A		L(q,6)= q-12
B		L(q,6)= q/18-5
C		L(q,6)= q/2-18
D		L(q,6)= 3q/5-2
E		L(q,6)= q²/2-12

Consider a firm with production function f(L, K)= 4L^2/3K^1/3. Assume that capital is fixed at K=1. Assume also that the price of capital r=4 and the price of labor w=2. Then, the average cost of producing q units is?

A		AC(q)= 4/q+q^1/2/4.
B		AC(q)= 2/q+1/4q^1/3.
C		AC(q)= 2/3q+1/q^1/3.
D		AC(q)= 1/3q+q^1/2.
E		AC(q)=8/q+2q^1/2.

Consider a firm with production function f(L, K)=3L^1/3K^2/3. Assume that capital is fixed at K=1. Assume also that the price of capital r=5 and the price of labor w=3. Then, the cost of producing q units is?

A		C(q)=3+q²/9.
B		C(q)=10+q³.
C		C(q)=5+q³/9.
D		C(q)=2/3+q²/3.
E		C(q)=1/3+q³/3.

peardinosaur914

All of the following have a few things in common that we discussed in class. After answering them write a summary of what those things are?

1. Consider a firm with production function f(L, K)=3L^1/3K^2/3. Assume that capital is fixed at K=1. Assume also that the price of capital r=5 and the price of labor w=3. Then, the cost of producing q units is?

A.		C(q)=3+q²/9.
B.		C(q)=10+q³.
C.		C(q)=5+q³/9.
D.		C(q)=2/3+q²/3.
E.		C(q)=1/3+q³/3.

2. Consider a firm with production function f(L, K)= 4L^2/3K^1/3. Assume that capital is fixed at K=1. Assume also that the price of capital r=4 and the price of labor w=2. Then, the average cost of producing q units is?

	A.	AC(q)= 4/q+q^1/2/4.
	B.	AC(q)= 2/q+1/4q^1/3.
	C.	AC(q)= 2/3q+1/q^1/3.
	D.	AC(q)= 1/3q+q^1/2.
	E.	AC(q)=8/q+2q^1/2.

Consider a firm with production function f(L, K)= 4L^2/3K^1/3. Assume that capital is fixed at K=1. Assume also that the price of capital r=4 and the price of labor w=2. Then, the marginal cost of producing q units is?

A.		MC(q)= 3q^1/2/8.
B.		MC(q)= 2/3q^1/3.
C.		MC(q)=3/2q^1/2.
D.		MC(q)=3q^1/2.
E.		MC(q)=1/6q^1/3.

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EBIO 1210 Lecture Notes - Lecture 11: Prokaryote, Nuclear Membrane, Microtubule

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