The consumption function for an economy is : C = 20 + 0.8Y (assuming amount in ₹ crores). Determine the level of income when average propensity to consume will be one.

The consumption function of an economy is given as: C = 40+0.7Y. Calculate the saving at the income level of ₹ 2,200 crores

The consumption function for and economy is given as: C = 200 + 0.8Y. (i) Determine the value of MPC and MPS, (ii) Autonomous Consumption, (iii) Derive the corresponding saving function, (iv) Calculate consumption at the income levels of ₹ 3,000 crores and ₹ 5,000 crores. (v) Determine the break-even level of income.

If a consumption function of a hypothetical economy is given as: C = 100 + 0.6 Y, then (i) What will be the values of marginal propensity to consume and marginal propensity to save for the economy ? (ii) Write the corresponding saving function.

The consumption function of an economy is given as: C=60+0.6Y. For the given consumption function, calculate the break-even level of income.

If an economy , Saving Function is given by S =(-)50+0.2Y and Y = Rs. 2,000 crores, consumption expenditure for the economy would be Rs. 1,650 crores and the autonomous investment is Rs. 50 crores and the marginal propensity to consume is 0.8 True or False ? Justify your answer with proper calculattions.

The consumption function of an economy is given C=40+0.8Y. Calculate the total increase in income and consumption if investment expenditure increases by 500 crores.

The consumption function of an economy is given as: C= 60+0.6Y. Draw a diagram showing consumption expenditure corresponding to income levels of 0, 100, 200, 300 and 400. (Values of income and autonomous consumption are in ₹ crores).

The saving function for an economy is given as: S = -120 + 0.4(Y). Determine: (i) Consumption function, (ii) Consumption at income level of ₹ 600 crores, (iii) Break-even level of income.