POST UTME OSUSTECH 2023 Economics | Objective
Practice these randomly selected questions to test your readiness.
Question 1
A government imposes a tax of ₦10 on every unit of a good. The supply function of the good is given by \( Q = 2P - 10 \). Find the new equilibrium price and quantity after the tax is imposed.
Question 2
A country's balance of payments is in equilibrium when the value of its imports equals the value of its exports. However, this equilibrium is not sustainable in the long run. What is the main reason for this?
Question 3
A government is considering a tax on a particular commodity. The tax is expected to reduce the quantity demanded of the commodity by 10%. If the initial price of the commodity is ₦50 and the initial quantity demanded is 100 units, what will be the new price of the commodity after the tax is imposed?
Question 4
A firm's production function is given by Q = 2L^0.5K^0.5. The firm's current inputs are L = 16 and K = 9. What is the firm's average product (AP) and marginal product (MP)?
Question 5
A firm is a pure monopolist in a market where the demand curve is given by Qd = 100 - 2P. The firm's marginal \cost (MC) is cons\tant at ₦10. What is the firm's optimal price and quantity?
Question 6
A firm's demand curve is given by the equation \( Q = 100 - 2P \). If the firm's current price is ₦50, what is the quantity demanded?
Question 7
A firm's supply function is given by \( Q = 2P - 10 \). If the price of the good is ₦15, find the elasticity of supply.
Question 8
A country's GDP is ₦100 billion, and its GNP is ₦120 billion. What is the country's net factor income from abroad?
Question 9
A firm is producing a good with a production function \( Q = 2L^2 + 3K^2 \), where ( L ) is labor and ( K ) is capital. If the price of labor is ( ₦100 ) per unit and the price of capital is ( ₦200 ) per unit, what is the optimal level of labor and capital to produce 100 units of the good?
Question 10
A firm has a \cost function given by ( C(x) = 2x^2 + 10x + 5 ) and a revenue function given by ( R(x) = 3x^2 - 5x + 2 ). Find the break-even point.
Question 11
A firm is producing at a point on its production function where the marginal product of labor (MPL) is equal to the wage rate. However, the firm is not maximizing its profits. What is the main reason for this?
Question 12
A consumer's utility function is given by ( U(x,y) = \sqrt{x^2 + y^2} ). If the consumer's income is ₦1000 and the prices of x and y are ₦5 and ₦3 respectively, find the optimal bundle of x and y u\sing the budget constraint.
Question 13
A consumer's budget constraint is given by 2X + 3Y = 12. The consumer's indifference curve is given by U = 2X + 3Y. What is the consumer's optimal bundle of X and Y?
Question 14
A country is experiencing a trade deficit due to a decline in its exports. What is the main reason for this?
Question 15
A consumer's demand function for a good is given by \( Q = 100 - 2P \). If the price of the good is ₦20, find the consumer's surplus.
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