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Intermediate — combines abstract concepts (utility, indifference curves) with graphical analysis and numerical application, requiring conceptual clarity and diagram interpretation common in CUET.
Question: What happens to marginal utility when total utility is maximum? A) MU is positive B) MU is zero C) MU is negative D) MU is equal to total utility Answer: B Explanation: At the point of maximum TU, MU becomes zero (saturation point). Why others fail: Option A is true before maximum TU, but not at peak.
Question: Which of the following defines the slope of the budget line? A) –MUₓ/MUᵧ B) –Pᵧ/Pₓ C) –Pₓ/Pᵧ D) –ΔX/ΔY Answer: C Explanation: Slope of budget line is negative ratio of prices: –Pₓ/Pᵧ. Why others fail: Option A is MRS, often confused with price ratio.
Question: A consumer consumes two goods X and Y. At equilibrium, it must be true that: A) MUₓ = MUᵧ B) TUₓ = TUᵧ C) MUₓ/Pₓ = MUᵧ/Pᵧ D) Pₓ = Pᵧ Answer: C Explanation: Equilibrium condition in cardinal utility theory is equality of MU per rupee spent. Why others fail: Option A ignores price differences; students often forget division by price.
Question: An indifference curve is convex to the origin because: A) Consumers prefer more to less B) MRS diminishes C) Goods are perfect substitutes D) Budget line is linear Answer: B Explanation: Convexity reflects diminishing MRS – consumer gives up less of Y for each additional unit of X. Why others fail: Option A explains downward slope, not convex shape.
Question: Suppose the price of good X falls, and as a result, the quantity demanded also falls. This could describe: A) Normal good B) Inferior good C) Giffen good D) Substitute good Answer: C Explanation: Giffen goods are inferior goods where income effect dominates, causing demand to fall when price falls. Why others fail: Option B (inferior) is partially correct, but only Giffen goods show upward-sloping demand curve.
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