1 / 26

identify the values of elasticity along a straight line understand the meaning of ‘total revenue’ and ‘total expenditure

identify the values of elasticity along a straight line understand the meaning of ‘total revenue’ and ‘total expenditure’ recognize the relationship between total revenue and elasticity recognize usefulness of ‘Ped' to firms. at the end of the lecture you should be able to:.

ugo
Download Presentation

identify the values of elasticity along a straight line understand the meaning of ‘total revenue’ and ‘total expenditure

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. identify the values of elasticity along a straight line • understand the meaning of ‘total revenue’ and ‘total expenditure’ • recognize the relationship between total revenue and elasticity • recognize usefulness of ‘Ped' to firms at the end of the lecture you should be able to:

  2. Measurement of elasticity: using the average or 'mid-point' method Elasticity along a straight line:

  3. A Different elasticities along a straight-line demand curve B Ped at pt A = P C D Demand E Q fig

  4. A Different elasticities along a straight-line demand curve Ped at pt A = ∞ B P C D Demand E Q fig

  5. A Different elasticities along a straight-line demand curve Ped at pt B = B P C D Demand E Q fig

  6. A Different elasticities along a straight-line demand curve Ped at pt B =BE/BA B P C D Demand E Q fig

  7. A Different elasticities along a straight-line demand curve Ped at pt B = > 1 B P C D Demand E Q fig

  8. A Different elasticities along a straight-line demand curve Ped at pt C = B P C D Demand E Q fig

  9. A Different elasticities along a straight-line demand curve Ped at pt C =CE/CA B P C D Demand E Q fig

  10. A Different elasticities along a straight-line demand curve Ped at pt C = 1 B P C D Demand E Q fig

  11. A Different elasticities along a straight-line demand curve Ped at pt D = B P C D Demand E Q fig

  12. A Different elasticities along a straight-line demand curve Ped at pt D = DE/DA B P C D Demand E Q fig

  13. A Different elasticities along a straight-line demand curve Ped at pt D = <1 B P C D Demand E Q fig

  14. A Different elasticities along a straight-line demand curve Ped at pt E = B P C D Demand E Q fig

  15. A Different elasticities along a straight-line demand curve Ped at pt E = 0/ EA B P C D Demand E Q fig

  16. A Different elasticities along a straight-line demand curve Ped at pt E = 0 B P C D Demand E Q fig

  17. A Different elasticities along a straight-line demand curve Ped >1 B Ped =1 P C Ped <1 D E Q fig

  18. ELASTICITY • Price elasticity of demand and consumer expenditure (P x Q) • effects of a price change on expenditure: elastic demand

  19. Total expenditure P(£) Consumers’ total expenditure = firms’ total revenue = £2 x 3m = £6m D fig Q (millions of units per period of time)

  20. Expenditure falls as price rises b 5 4 20 10 Elastic demand between two points P(£) a D 0 fig Q (millions of units per period of time)

  21. effects of a price change on expenditure: elastic demand • effects of a price change on expenditure: inelastic demand • Ped and consumer expenditure (P x Q)

  22. Expenditure rises as price rises c 8 a 4 15 20 Inelastic demand between two points P(£) D 0 fig Q (millions of units per period of time)

  23. Price elasticity of demand and consumer expenditure (P x Q) • effects of a price change on expenditure: elastic demand • effects of a price change on expenditure: inelastic demand • special cases

  24. b 8 100 Unit elastic demand (PÎD = –1) P a 20 D 40 O Q fig

  25. b Q2 Infinitely elastic demand (PÎD= ¥) P a D P1 Q1 O Q fig

  26. b P2 Totally inelastic demand (PÎD= 0) P D a P1 Q1 O Q fig

More Related