MCQ Bank
In the consumption function; C = 1300 + 0.75Y, marginal propensity to consume is:
- A) 1300
- B) 1300.75
- C) 0.75
- D) 1299.25
In the total cost function; TC = 500 + 35Q, 500 is the:
- A) Opportunity cost
- B) Fixed cost
- C) Variable cost
- D) Sunk cost
A fraction of the bank deposits is:
- A) Interest rate
- B) Money supply
- C) Bank reserves
- D) Cash holdings
Formula to calculate average cost is:
- A) Marginal cost / Output (Q)
- B) Total cost / Output (Q)
- C) Marginal cost × Output (Q)
- D) Total cost × Output (Q)
$$\begin{gathered} y = f(g(x)) \hfill \ \frac{{dy}} {{dx}} = \frac{d} {{dx}}\{ f(g(x))\} = f'(g(x)).g'(x) \hfill \\\ \end{gathered}$$ Given the above expression; $$g(x)$$ represents:
- A) Derivative of inside function
- B) Inside function
- C) Outside function
- D) Derivative of outside function
Given the saving function $$S = 0.20Y + 3i$$; $$S_i = \frac{{\partial S}} {{\partial i}}$$ is:
- A) 3/0.20
- B) 3.20
- C) 0.20
- D) 3
Money supply and cash deposit ratio are:
- A) Not related
- B) Negatively related
- C) Directly related
- D) Positively related
Cost of unskilled labor is an example of:
- A) Sunk cost
- B) Fixed cost
- C) Opportunity cost
- D) Variable cost
Which of the following is necessary for minimum level of profit?
- A) Second order derivative of the profit function should be greater than zero
- B) First order derivative of the profit function should be less than zero
- C) First order derivative of the profit function should be greater than zero
- D) Second order derivative of the profit function should be less than zero
$$\frac{{\partial F(Q,\overline K ,L)}} {{\partial L}}$$ shows:
- A) Marginal product of labor
- B) Marginal product of capital
- C) Output elasticity of labor
- D) Output elasticity of capital
Given the saving function $$S = 0.35Y + i$$ ; $$S_Y = \frac{{\partial S}} {{\partial Y}}$$ is?
- A) 1
- B) 1/0.35
- C) 1.35
- D) 0.35
Which of the following expression shows inverse demand function?
- A) $$P = f + D$$
- B) $$P = f^{ - 1} (D)$$
- C) $$D = f(P)$$
- D) $$D^{ - 1} = f(P + 1)$$
Second order derivative of the profit function should be greater than zero
- A) Marginal revenue = 0
- B) Marginal revenue > Marginal cost
- C) Marginal revenue < Marginal cost
- D) Marginal revenue = Marginal cost
$$\left( {\frac{{\partial y}} {{\partial x}}} \right)$$ is used to denote:
- A) Partial derivative
- B) Simple derivative
- C) Matrix
- D) Limit
$$F(Q,K,L) = 0$$ shows:
- A) Quadratic function
- B) Implicit function
- C) Cubic function
- D) Cost function
Which of the following shows the indirect effect of the function $$y = f(g(w),w)$$ ?
- A) $$x = g(w)$$
- B) $$y = f(g(w))$$
- C) $$y = f(x,w)$$
- D) $$y = f(w)$$
Which of the following is used to find out the Marshallian demand functions?
- A) Hotelling’s Lemma
- B) Cobweb theorem
- C) Roy’s identity
- D) Shephard Lemma
Which of the following shows the differential of $$y = f(x) = Ax^2$$ ?
- A) $$dy = (\frac{{Ax}} {2}).dx$$
- B) $$dx = (2Ax).dy$$
- C) $$dy = (2Ax).dx$$
- D) $$dy = (2 + Ax).dx$$
\left( {\frac{{\partial y}} {{\partial x}}} \right) is used to denote:
- A) Matrix
- B) Limit
- C) Simple derivative
- D) Partial derivative
\pi = PQ - wK is the profit function of the labor market; what does K show in this function?
- A) Quantity of capital input
- B) Quantity of output
- C) Price of output
- D) Price of capital input