This preview shows pages 1–2. Sign up to view the full content.
This preview has intentionally blurred sections. Sign up to view the full version.View Full Document
Unformatted text preview: Prove that F is homogeneous of degree one if both G and H are. b. Give a counter-example to show that the fact F is homogeneous of degree one does not always imply that G and H are homogeneous of degree one. c. Let H K , L L . Prove that F is homogeneous of degree one iff G is also homogeneous of degree one. 3. Romer 1.1 4. Romer 1.2 Assume in this question that during the time t 1 to t 2 that the growth rate increases linearly from 0 to a . 5. Mathmatically describe the function X t in Romer 1.2. Hint: What is the growth rate of the function Y t e b 2 t 2 ?...
View Full Document
- Spring '09