Skip to content
Question 36 of 104

Q.(a) You are given the consumption function of an imaginary economy, C = 100 + 0·8 Y, where C = Consumption and Y = Income. Calculate :

(i) The value of Marginal Propensity to Save (MPS)
(ii) The level of income at Break-Even Point
(OR)
(b) S = − 60 + 0·1 Y is the saving function, where S is Saving and Y is National Income and Investment Expenditure (I) is ₹ 4,000 crore in an economy. Calculate the Equilibrium level of Income.
Manipur CohsemCBSE Class XII Board 2022Subjective· 2mImportance★★★★★
35% · 36/104 Questions
🔒 Locked · start free trial →

You're viewing a preview — the full solution, concept, methods & PYQ mapping are locked.

Start your 14-day free trial to unlock the full solution →

Part (a): from C=100+0.8YC = 100 + 0.8Y, MPS = 1 − 0.8 = 0.2 and the break-even income (where Y=CY = C) is ₹500. Part (b): from S=−60+0.1YS = -60 + 0.1Y with I=₹4,000I = ₹4,000 crore, equilibrium income (where S=IS = I) is ₹40,600 crore.

Consumption function C=100+0.8YC = 100 + 0.8Y

The slope of the consumption function is the MPC = 0.8; the intercept 100 is autonomous consumption.

  1. Marginal Propensity to Save. Since MPC+MPS=1\text{MPC} + \text{MPS} = 1:

    MPS=1−0.8=0.2\text{MPS} = 1 - 0.8 = 0.2

  2. Break-even level of income. The break-even point is where income is entirely consumed, i.e. C=YC = Y (saving = 0):

    Y=100+0.8Y⇒Y−0.8Y=100⇒0.2Y=100⇒Y=1000.2=500Y = 100 + 0.8Y \Rightarrow Y - 0.8Y = 100 \Rightarrow 0.2Y = 100 \Rightarrow Y = \frac{100}{0.2} = 500

    Note

    The break-even point (saving = 0) is not the same as the equilibrium income (planned saving = planned investment).

Unlock everything free for 14 days

  • Full step-by-step solutions
  • Concept-first explanations
  • Methods, shortcuts & mistakes
  • PYQ mapping + timed mock tests

Full access for 14 days. No credit card required.