Suppose $ 3000 is invested for a 10-year term at 7.5% compounded interest. ] 1. Determine how much the amount will be at the end of the 10 years. 2. Determine the amount earned on principal in those 10 years. If the interest is applied every three months, that is to say at 1.875% every three months. 3. Determine how much the amount will be at the end of the 10 years. 4. Determine the amount earned on principal in those 10 years. 5. Determine the "periodic rate" 6. Determine the "nominal rate" 7. Determine the "annual percent rate" 8. Where is the amount earned badly high? If the interest is paid once a year or if it sticks semi-annually? Explain your answer. As of 2000, the population in PR begins to decrease from a reached number of 3,650,000 population. This decrease is explained by an exponential distribution: Base .06 9. How much will the population be in 2020? 10. How much will the population be in 2030? 11. What is the relationship between the equations log X = y; = X with the subject of the inverse of a function. Convert the following terms from a logarithmic function to an exponential function: 12. Log 25 = 1.3974 13. Log2 1024 = 2.30 14. In 3 = 1.09861 15. Log12 144 = 2 16. In 500 = 6.2146 Clearance for X 17. Log7 X = 3 18. Log5 X = 3 19. In X = = 3 20. Logx (12-x) = 2 From the following progressions, determine whether they are arithmetic, geometric, alternating, constant, or none of them. Also say if they are finite or infinite, increasing or decreasing. Determine r or d according to be the case 21. 5, 10, 15 20, 25, 30. 22. 3,9,27,81,243 23. 4,12,36,108,324 24. 20,40,80 ... 25. 5,6,8,11,12 26. 7,6,5,8,11,10 27. 1, -2.4, -8.16, -32 28. 5, -10.20, -40.80 ... 29. 4, -8,16, -32 30. 7,6,6,17.1,7