Homework Answers
f)
The given statement is true. By efficiency we mean the size of the economic pie and by equity we try to explain how the pie is divided among the citizens of the economy. A more equal division indicates equity.
g)
The free rider problem arises mostly for public goods where the number for beneficiaries or users of the good are large and by and large it is impossible to exclude a non payer to avail the services. Thus, the given statement is true.
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true or false, explain if false
(f) Efficiency is related to the size of the economic...
For the following, circle true or false and if false, explain why. A) The sampling distribution...
For the following, circle true or false and if false, explain why. A) The sampling distribution of sample means is normally distributed when the population has any distribution and the sample size is less than or equal to 30. TRUE or FALSE B) The sampling distribution of sample means is normally distributed when the population is normally distributed and the sample is any size. TRUE or FALSE
True/False Explain. Indicate whether each of the following statements is true or false and then explain...
True/False Explain. Indicate whether each of the following statements is true or false and then explain why you think this, Include in your explanation any pertinent institutional details and economic reasoning (including appropriate graphs and equations). a. Suppose you are interested in estimating the elasticity of demand for medical care. A good way to do this would be to compare the quantity demanded by people with insurance to the quantity demanded by people who chose not to buy insurance, and...
Explain why each of the following statements is True, False, or Uncertain according to economic principles....
Explain why each of the following statements is True, False, or Uncertain according to economic principles. Use diagrams where appropriate. Unsupported answers will receive no marks. It is the explanation that is important. a. An increase in consumer incomes will result in an increase in the price of any consumer goods. b. If the unemployment rate decreases, we can be sure that the number of unemployed workers has decreased.
Determine whether the statement is true or false. If false, explain why or give a counterexample that shows it is false. (2 pts each) b. If f(x,y) S g(x, y) for all (x, y) in , and both f and g are...
Determine whether the statement is true or false. If false, explain why or give a counterexample that shows it is false. (2 pts each) b. If f(x,y) S g(x, y) for all (x, y) in , and both f and g are continuous over 2, then c. If f is continuous over 2 and 22, and if JJ, dA- jJa,dA, then f(x.y) dA- Jf(x.y) dA for any function fx,y).
Determine whether the statement is true or false. If false, explain...
2. True or false? f(g(x) (f g)(x) Explain (just enough for me to know that you...
2. True or false? f(g(x) (f g)(x) Explain (just enough for me to know that you know why it's true or false) a ies 3. Let f(x)and g(x) (a) The domain of f(x) is vx-1. (b) The domain of g(x) is: (e) f(g(x)) (d) The domain of f(g(x)) is: (e) f(g(10))-
profesor do not accept without explaniation 2. IT/F] Decide if the following statements are true or false. Explai...
profesor do not accept without explaniation
2. IT/F] Decide if the following statements are true or false. Explain (or give a counterexample for) each answer. a) If f(z) is ontinuous and positive forz > 0 and if linn,f(z) = o, then/fe)drconverges. fdz converges. b) The integral / dr diverges c) If bothf(x)d and g(x)da converge, then (().g())dz also converges. d) For any real number p, the integral dz dive
2. IT/F] Decide if the following statements are true or false....
this is true and false for C++ (1 point each) Circle T for true or F...
this is true and false for C++
(1 point each) Circle T for true or F for false for the following questions. 1. T/F The Boolean expression b1 || b2 evaluates to true if either Boolean value (b1, b2) is true. T/F The code we write in C++ (e.g. code in file project1.cpp) is referred to as source code. 2. 3. T/F The statement float scores[3][3] creates 3 arrays, each containing 3 floating-point variables. T/F For loops work best when...
Please answer true or false and explain why for each of them. Thank you 1. Mark...
Please answer true or false and explain why for each of them.
Thank you
1. Mark with T (True) or F (False) (2 points each) • Joule Thompson experiment corresponds to process with constant enthalpy. . The state functions (U.H,G,A) act as thermodynamic potentials when represented as functions of their natural variables. • The Gibbs free energy is equal to the maximum PV work done by the system on the envi- ronment. . The standard enthalpy of formation for any...
is these true or false ?and explain why a)if f(n)=O(g(n)) then 2^(f(n)=O(2^(g(n)))... please solve without lim...
is these true or false ?and explain why a)if f(n)=O(g(n)) then 2^(f(n)=O(2^(g(n)))... please solve without lim b)if f(n)=o(g(n)) then 2^(f(n)=o(2^(g(n)))... please solve without lim
(1) True or False. Explain why or why not. Also, for each of (1)-(iv), graph f...
(1) True or False. Explain why or why not. Also, for each of (1)-(iv), graph f and L (if it exists) on one set of axes. (i) The linear approximation to f(x) = x2 at x = 0 is L(x) = 0. (ii) Linear approximation at x = O provides a good approximation to f(x) = (xl. (iii) If f(x) = mx + b, then the linear approximation to f at any point is L(x) = f(x). (iv) When linear...
True/False Explain. Indicate whether each of the following statements is true or false and then explain why you think this, Include in your explanation any pertinent institutional details and economic reasoning (including appropriate graphs and equations). a. Suppose you are interested in estimating the elasticity of demand for medical care. A good way to do this would be to compare the quantity demanded by people with insurance to the quantity demanded by people who chose not to buy insurance, and...
Determine whether the statement is true or false. If false, explain why or give a counterexample that shows it is false. (2 pts each) b. If f(x,y) S g(x, y) for all (x, y) in , and both f and g are continuous over 2, then c. If f is continuous over 2 and 22, and if JJ, dA- jJa,dA, then f(x.y) dA- Jf(x.y) dA for any function fx,y).
Determine whether the statement is true or false. If false, explain...
2. True or false? f(g(x) (f g)(x) Explain (just enough for me to know that you know why it's true or false) a ies 3. Let f(x)and g(x) (a) The domain of f(x) is vx-1. (b) The domain of g(x) is: (e) f(g(x)) (d) The domain of f(g(x)) is: (e) f(g(10))-
profesor do not accept without explaniation
2. IT/F] Decide if the following statements are true or false. Explain (or give a counterexample for) each answer. a) If f(z) is ontinuous and positive forz > 0 and if linn,f(z) = o, then/fe)drconverges. fdz converges. b) The integral / dr diverges c) If bothf(x)d and g(x)da converge, then (().g())dz also converges. d) For any real number p, the integral dz dive
2. IT/F] Decide if the following statements are true or false....
this is true and false for C++
(1 point each) Circle T for true or F for false for the following questions. 1. T/F The Boolean expression b1 || b2 evaluates to true if either Boolean value (b1, b2) is true. T/F The code we write in C++ (e.g. code in file project1.cpp) is referred to as source code. 2. 3. T/F The statement float scores[3][3] creates 3 arrays, each containing 3 floating-point variables. T/F For loops work best when...
Please answer true or false and explain why for each of them.
Thank you
1. Mark with T (True) or F (False) (2 points each) • Joule Thompson experiment corresponds to process with constant enthalpy. . The state functions (U.H,G,A) act as thermodynamic potentials when represented as functions of their natural variables. • The Gibbs free energy is equal to the maximum PV work done by the system on the envi- ronment. . The standard enthalpy of formation for any...
(1) True or False. Explain why or why not. Also, for each of (1)-(iv), graph f and L (if it exists) on one set of axes. (i) The linear approximation to f(x) = x2 at x = 0 is L(x) = 0. (ii) Linear approximation at x = O provides a good approximation to f(x) = (xl. (iii) If f(x) = mx + b, then the linear approximation to f at any point is L(x) = f(x). (iv) When linear...
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