Step 1: Understanding the Classical and Keynesian models.
- In the classical model, the AS curve is vertical, meaning output is determined by supply factors like labor and capital.
- In the Keynesian model, the AS curve is upward sloping, indicating that output increases as prices rise.
- Classical AD depends primarily on money supply, while Keynesian AD depends on various factors including investment and consumption, not just capital stock.
Step 2: Analysis of options.
- (A) Classical AS schedule is vertical: This is correct. The AS curve is vertical in the classical model.
- (B) Keynesian AS schedule slopes upward to the right: This is correct. The Keynesian AS curve is upward sloping.
- (C) Classical AD schedule depends only on the level of money supply: This is correct. In the classical model, AD depends on the money supply.
- (D) Keynesian AD schedule depends only on the existing capital stock: This is incorrect. The Keynesian AD schedule is influenced by more factors than just capital stock.
Step 3: Conclusion.
The incorrect statement is (D), as Keynesian AD depends on more than just the capital stock.
Which of the following statements are correct about the IS curve?
(A) It shows the combination of the interest rate and the level of income such that the money market is in equilibrium.
(B) It is negatively sloped.
(C) The smaller the multiplier and the more sensitive investment spending is to changes in the interest rate, the steeper the IS curve.
(D) An increase in government purchases shifts the IS curve to the right.
Choose the correct answer from the options given below:
In the context of the Keynesian concept of a multiplier, a \(\$\)1 increase in government spending financed by a \(\$\)1 increase in taxes will cause equilibrium income to:
A weight of $500\,$N is held on a smooth plane inclined at $30^\circ$ to the horizontal by a force $P$ acting at $30^\circ$ to the inclined plane as shown. Then the value of force $P$ is:
A steel wire of $20$ mm diameter is bent into a circular shape of $10$ m radius. If modulus of elasticity of wire is $2\times10^{5}\ \text{N/mm}^2$, then the maximum bending stress induced in wire is: