Suppose a fossil fuel has stable demand and a constant marginal cost. There2. Suppose there are only 20 units of0.10. Solve for the dynamic optimum acrossperiods. Show your mathematical solution, but also depict it graphically (ACCURACYare only two periods. MB = 8 – 0.4q; and MCthe resource and the discount rate is rCOUNTS) using the double-vertical axes model from class.

Marginal cost denotes the change in total cost due to change in every additional unit produced. It…

Answered: Suppose a fossil fuel has stable demand…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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hi i need help with part b i and ii. Here are the previous steps from part a.
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A lake has two species of fish: bass and catfish. The number of bass and catfish living in the lake, B and C respectively, depend on the temperature of the lake, T (in degrees Farenheit). The functions modeling this dependency are given below: B(T) = 8T2 + 976T – 28890 С(Т) 3D — 2T?+244T — 6893 What are the two temperatures at which the number of bass in the lake is the same as the number of catfish? Enter exact expressions or round your answers to the nearest thousandth. T : T
1) Production function for agricultural sector of a country is specified as the following, log Y=B1 + B2 log K+ ß3 log L+u. where Y represents wheat output, K capital stock and L employment (labor). The model is estimated using annual data over 1980-2020 (n=41) periods. The results are reported below. p-values are given in squared parentheses. loĝ Y = 4.17 +0.67 log K+ 0.35 log L p-value [0.015] [0.18] R² = 0.81 1.a) Test if each slope coefficient is significant individually (one by one) using the p-values in parentheses and interpret the results. (
Q6
Styles 6. The following two regression models are Probit and Logit respectively: Pr(Y=1|X)=(Bo+Bi xXr+Bzx X2) Pr(Y=1|X)=F(Bu + B₁ × Xs + B₂ × X2) (a) what functions do and F represent? (b) How do Probit, and Logit ensure that the predicted probabilities are always between 0 and 1? (c) Sketch a graph of the Y= $(Z) function. (Z on the horizontal axis, Y on the vertical axis) (d) What estimation method is used to estimate the coefficients in a Probit/Logit model? (e) What are the two measures of fit for models with binary dependent variables? Focus 88 B E
I5 The world’s R/P ratio for oil has been approximately 50 years for the last two decades. Explain what this means and how it is possible that the R/P value has not significantly decreased despite continual production of the resource over the last two decades.
Using the fixed-time period inventory model, and given an average daily demand of 287 units , 4 days between inventory reviews, 5 days for lead time, 141 units of inventory on hand, a "z" of 1.96, and a standard deviation of demand over the review and lead time of 2 units, which of the following is the order quantity?
Consider the “Trip Logistic” example discussed in class (i.e. base case). Please solve the same problem with each of the following changes, and compare the results with those of the basecase: a) The spot market price (in period 0) is reduced to $0.55 per sq. ft. per year. Assume that everything else remains the same as the base-case. b) There is a lower demand uncertainty: Demand can go up by 5% with p= 0.5 or down by 5% with 1 − p= 0.5. Assume that everything else remains the same as the base-case.
Provide your opinion on interpreting coefficients in nonlinear specifications?
Suppose the Marginal Benefit and Marginal Cost for crude oil at any given period is: MB = 159 - 2.1Q and MC=36 + 0.9Q Where price is measured in dollars and quantity is measured in barrels. The total oil reserve is 50 tons. What is the Optimal barrels of oil that should be extracted in the current period (suppose we don’t need to be concerned with any future periods)?
Use appropriate model(s) to analyze the impact of COVID-19 pandemic on a country's economy in the short-run and long-run. Graphical analyses is also required

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