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3) Find the weekly yield (in %) for an investment that has an interest rate of 6.7% compounded quarterly.

4) Find the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest.

5) If P10,000 is deposited each years for 9 years, how much annuity can a person get annually from the bank every year for 8 years starting 1 year after the 9th deposit is made. Cost of money is 14%

7. Find the weekly yield (in %) for an investment that has a interest rate of 6.7% compounded quarterly

8. Find the accumulated amount of P3,001 for 5 years and 8 months at 5.9% simple interest.

9. Find the time (in years) for a P30,000 deposit to triple itself at 5% compounded monthly

14. Find the accumulated amount of P3,609 invested 0.07% compound daily at for a period of 12 years, Do not include units in your final answer. Round off to 4 decimal point.

17. Find the weekly yield (in %) for an investment that has a interest rate of 5.22% compounded quarterly.

18. Find the accumulated amount of P4,731 for 4 years and 8 months at 9.9% simple interest.

19. How much money should be invested in an account that earns 7.5% interest, compounded quarterly, in order to have P100,000 in 8 years?

23. If you can earn 11.8% on your investments yearly, and you would like to accumulate P251,453 for your savings at the end of 15 years, how much must you invest annually to reach your goal?

25. How much money should be invested in an account that earns 7.5% interest, compounded quarterly, in order to have P100,000 in 8 years26. Manny have the present worth of personnel salaries over the next 10 years. He has four employees whose combined salaries thru the end of this year are P 650,000. If he expects to give each employee a raise of 5% each year, the present worth of his employees' salaries at an interest rate of 12% per year.

28. Determine the final value if you invest P33,742 into a certificate of deposit that has an annual interest rate of 9.5% compounded quarterly for 4 years. (answer :49121.71, double check!!)

31. Find the accumulated amount of P4,928 invested 0.1% compound daily at for a period of 13 years (answer: 4992.4821 ,double check!!!)

32. Find the accumulated amount of P4,425 for 3 years and 8 months at 8.8% simple interest

34. Determine the final value if you invest P23,367 into a certificate of deposit that has an annual interest rate of 10.1% compounded quarterly for 5 years. ( answer: 38476.762, double check!!)

35. Find the accumulated amount of P4,734 invested 0.1% compound daily at for a period of 18 years.

Determine the capitalized cost at 7.33% interest of a structure with an initial cost of $366,653 and annual operating and maintenance costs of $66,265, commencing 7 years after the construction of the structure.

36. Determine the capitalized cost at 9.55% interest of a structure with an initial cost of $450,056 and annual operating and maintenance costs of $63,216, commencing 5 years after the construction of the structure. ( answer :1119519.103, double check!!)


38. How much money will you at present time if you deposit P9,255 each for the next 9 years in a savings account that earns 6% compounded quarterly ? (answer: 255999.63, double check!)
39. Find the accumulated amount of P3,609 invested 0.07% compound daily at for a period of 12 years.

40. Find the accumulated amount of P3,389 for 4 years and 8 months at 9.4% simple interest. (answer :4875.64, double check!!)


41. Find the weekly yield (in %) for an investment that has a interest rate of 9.06% compounded quarterly

42. If you can earn 11.6% on your investments yearly, and you would like to accumulate P293,813 for your savings at the end of 13 years, how much must you invest annually to reach your goal? (answer: 70540.17 ANO PO FORMULA?, double check!!)

43. A debt of $10,000 is amortized by making equal payments at the end of every six months for three years, and interest is 6% compounded semi-annually. Determine the interest ρáíd for 4th payment. (answer: 156.65, double check!!)

44. A debt of $10,000 is amortized by making equal payments at the end of every six months for three years, and interest is 6% compounded semi-annually. Determine the interest ρáíd for 4th payment.
 
3) To find the weekly yield for an investment that has an interest rate of 6.7% compounded quarterly, we first need to find the quarterly interest rate.

The quarterly interest rate can be found using the formula:

Quarterly interest rate = (1 + Annual interest rate)^(1/4) - 1

Substituting the given annual interest rate of 6.7% into the formula:

Quarterly interest rate = (1 + 0.067)^(1/4) - 1

Quarterly interest rate = (1.067)^(1/4) - 1

Quarterly interest rate = 0.0166 or 1.66%

To find the weekly yield, we need to convert the quarterly interest rate to a weekly interest rate. Since there are 13 weeks in a quarter, we can divide the quarterly interest rate by 13 to get the weekly interest rate:

Weekly interest rate = Quarterly interest rate/13

Weekly interest rate = 0.0166/13

Weekly interest rate = 0.0013 or 0.13%

Therefore, the weekly yield for an investment with an interest rate of 6.7% compounded quarterly is 0.13%.

4) To find the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest, we can use the formula:

Accumulated amount = Principal + (Principal * Interest rate * Time)

Where:
Principal = P2,069
Interest rate = 8.1%
Time = 3 years + 8 months

First, we need to convert 8 months into years by dividing it by 12:

8 months / 12 = 0.67 years

Now, we can substitute the values into the formula:

Accumulated amount = 2069 + (2069 * 0.081 * 3.67)

Accumulated amount = 2069 + (2069 * 0.29727)

Accumulated amount = 2069 + 614.34663

Accumulated amount = 2683.34663

Therefore, the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest is P2,683.35.

5) To find the annuity that a person can get annually from the bank for 8 years starting 1 year after the 9th deposit is made, we can use the formula for the future value of an annuity:

Future value = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Where:
Payment = P10,000
Interest rate = 14%
Time = 8 years

First, we need to find the future value of the 9 annual deposits made over the 9 years:

Future value of deposits = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of deposits = 10000 * [(1 + 0.14)^9 - 1] / 0.14

Future value of deposits = 10000 * (1.14^9 - 1) / 0.14

Future value of deposits = 10000 * (3.1723802 - 1) / 0.14

Future value of deposits = 10000 * (2.1723802) / 0.14

Future value of deposits = 10000 * 15.516286 / 0.14

Future value of deposits = 107699.9

Next, we need to find the future value of the annuity for the remaining 8 years starting from the 10th year:

Future value of annuity = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of annuity = 10000 * [(1 + 0.14)^8 - 1] / 0.14

Future value of annuity = 10000 * (1.14^8 - 1) / 0.14

Future value of annuity = 10000 * (2.210173 - 1) / 0.14

Future value of annuity = 10000 * (1.210173) / 0.14

Future value of annuity = 10000 * 8.643378 / 0.14

Future value of annuity = 739527.71

Finally, we can calculate the total annuity by adding the future value of the deposits and the future value of the annuity together:

Total annuity = Future value of deposits + Future value of annuity

Total annuity = 107699.9 + 739527.71

Total annuity = 847227.61

Therefore, the person can get an annuity of P847,227.61 annually from the bank every year for 8 years starting 1 year after the 9th deposit is made.
 
where are the rest?!!!

3) To find the weekly yield for an investment that has an interest rate of 6.7% compounded quarterly, we first need to find the quarterly interest rate.

The quarterly interest rate can be found using the formula:

Quarterly interest rate = (1 + Annual interest rate)^(1/4) - 1

Substituting the given annual interest rate of 6.7% into the formula:

Quarterly interest rate = (1 + 0.067)^(1/4) - 1

Quarterly interest rate = (1.067)^(1/4) - 1

Quarterly interest rate = 0.0166 or 1.66%

To find the weekly yield, we need to convert the quarterly interest rate to a weekly interest rate. Since there are 13 weeks in a quarter, we can divide the quarterly interest rate by 13 to get the weekly interest rate:

Weekly interest rate = Quarterly interest rate/13

Weekly interest rate = 0.0166/13

Weekly interest rate = 0.0013 or 0.13%

Therefore, the weekly yield for an investment with an interest rate of 6.7% compounded quarterly is 0.13%.

4) To find the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest, we can use the formula:

Accumulated amount = Principal + (Principal * Interest rate * Time)

Where:
Principal = P2,069
Interest rate = 8.1%
Time = 3 years + 8 months

First, we need to convert 8 months into years by dividing it by 12:

8 months / 12 = 0.67 years

Now, we can substitute the values into the formula:

Accumulated amount = 2069 + (2069 * 0.081 * 3.67)

Accumulated amount = 2069 + (2069 * 0.29727)

Accumulated amount = 2069 + 614.34663

Accumulated amount = 2683.34663

Therefore, the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest is P2,683.35.

5) To find the annuity that a person can get annually from the bank for 8 years starting 1 year after the 9th deposit is made, we can use the formula for the future value of an annuity:

Future value = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Where:
Payment = P10,000
Interest rate = 14%
Time = 8 years

First, we need to find the future value of the 9 annual deposits made over the 9 years:

Future value of deposits = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of deposits = 10000 * [(1 + 0.14)^9 - 1] / 0.14

Future value of deposits = 10000 * (1.14^9 - 1) / 0.14

Future value of deposits = 10000 * (3.1723802 - 1) / 0.14

Future value of deposits = 10000 * (2.1723802) / 0.14

Future value of deposits = 10000 * 15.516286 / 0.14

Future value of deposits = 107699.9

Next, we need to find the future value of the annuity for the remaining 8 years starting from the 10th year:

Future value of annuity = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of annuity = 10000 * [(1 + 0.14)^8 - 1] / 0.14

Future value of annuity = 10000 * (1.14^8 - 1) / 0.14

Future value of annuity = 10000 * (2.210173 - 1) / 0.14

Future value of annuity = 10000 * (1.210173) / 0.14

Future value of annuity = 10000 * 8.643378 / 0.14

Future value of annuity = 739527.71

Finally, we can calculate the total annuity by adding the future value of the deposits and the future value of the annuity together:

Total annuity = Future value of deposits + Future value of annuity

Total annuity = 107699.9 + 739527.71

Total annuity = 847227.61

Therefore, the person can get an annuity of P847,227.61 annually from the bank every year for 8 years starting 1 year after the 9th deposit is made.
where are the rest of it!!!

3) To find the weekly yield for an investment that has an interest rate of 6.7% compounded quarterly, we first need to find the quarterly interest rate.

The quarterly interest rate can be found using the formula:

Quarterly interest rate = (1 + Annual interest rate)^(1/4) - 1

Substituting the given annual interest rate of 6.7% into the formula:

Quarterly interest rate = (1 + 0.067)^(1/4) - 1

Quarterly interest rate = (1.067)^(1/4) - 1

Quarterly interest rate = 0.0166 or 1.66%

To find the weekly yield, we need to convert the quarterly interest rate to a weekly interest rate. Since there are 13 weeks in a quarter, we can divide the quarterly interest rate by 13 to get the weekly interest rate:

Weekly interest rate = Quarterly interest rate/13

Weekly interest rate = 0.0166/13

Weekly interest rate = 0.0013 or 0.13%

Therefore, the weekly yield for an investment with an interest rate of 6.7% compounded quarterly is 0.13%.

4) To find the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest, we can use the formula:

Accumulated amount = Principal + (Principal * Interest rate * Time)

Where:
Principal = P2,069
Interest rate = 8.1%
Time = 3 years + 8 months

First, we need to convert 8 months into years by dividing it by 12:

8 months / 12 = 0.67 years

Now, we can substitute the values into the formula:

Accumulated amount = 2069 + (2069 * 0.081 * 3.67)

Accumulated amount = 2069 + (2069 * 0.29727)

Accumulated amount = 2069 + 614.34663

Accumulated amount = 2683.34663

Therefore, the accumulated amount of P2,069 for 3 years and 8 months at 8.1% simple interest is P2,683.35.

5) To find the annuity that a person can get annually from the bank for 8 years starting 1 year after the 9th deposit is made, we can use the formula for the future value of an annuity:

Future value = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Where:
Payment = P10,000
Interest rate = 14%
Time = 8 years

First, we need to find the future value of the 9 annual deposits made over the 9 years:

Future value of deposits = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of deposits = 10000 * [(1 + 0.14)^9 - 1] / 0.14

Future value of deposits = 10000 * (1.14^9 - 1) / 0.14

Future value of deposits = 10000 * (3.1723802 - 1) / 0.14

Future value of deposits = 10000 * (2.1723802) / 0.14

Future value of deposits = 10000 * 15.516286 / 0.14

Future value of deposits = 107699.9

Next, we need to find the future value of the annuity for the remaining 8 years starting from the 10th year:

Future value of annuity = Payment * [(1 + Interest rate)^Time - 1] / Interest rate

Future value of annuity = 10000 * [(1 + 0.14)^8 - 1] / 0.14

Future value of annuity = 10000 * (1.14^8 - 1) / 0.14

Future value of annuity = 10000 * (2.210173 - 1) / 0.14

Future value of annuity = 10000 * (1.210173) / 0.14

Future value of annuity = 10000 * 8.643378 / 0.14

Future value of annuity = 739527.71

Finally, we can calculate the total annuity by adding the future value of the deposits and the future value of the annuity together:

Total annuity = Future value of deposits + Future value of annuity

Total annuity = 107699.9 + 739527.71

Total annuity = 847227.61

Therefore, the person can get an annuity of P847,227.61 annually from the bank every year for 8 years starting 1 year after the 9th deposit is made.
where are the rest!!!
 
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