DSC1630 Introductory Financial Mathematics, NOTES WITH PRACTICAL EXAMPLES , ASSIGNMENT1, ASSIGNMENT 2, ASSIGNMENT 3 & ASSIGNMENT 4 Semester 1 & 2 2021.
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DSC1630 NOTES WITH PRACTICAL EXAMPLES An amount of R4 317,26 was borrowed on 5 May at a simple interest rate of 15% per year. Determine the value of the loan, on 16 August of the same year. Downloaded by: faniedelport | Distribution of this document is illegal S - The study-notes marketp...
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Add to cartDSC1630 NOTES WITH PRACTICAL EXAMPLES An amount of R4 317,26 was borrowed on 5 May at a simple interest rate of 15% per year. Determine the value of the loan, on 16 August of the same year. Downloaded by: faniedelport | Distribution of this document is illegal S - The study-notes marketp...
DSC1630 Assignment 4 Semester 1 & 2 2021 We are asked to determine the IRR for five successive annual cash inflows. Thus using the formula for the IRR we can write Using your calculator we determine that the IRR is 7,78%.
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Add to cartDSC1630 Assignment 4 Semester 1 & 2 2021 We are asked to determine the IRR for five successive annual cash inflows. Thus using the formula for the IRR we can write Using your calculator we determine that the IRR is 7,78%.
DSC1630 ASSIGNMENT 3 SEMESTER 1. INTRODUCTION TO FINANCIAL MATHEMATICS.Question 1 Mabe borrowed an amount of money from his father. The loan will be paid back by means of payments of R25 000 each every second month for six years. An interest rate of 7,5% per year, compounded every two months, wil...
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Add to cartDSC1630 ASSIGNMENT 3 SEMESTER 1. INTRODUCTION TO FINANCIAL MATHEMATICS.Question 1 Mabe borrowed an amount of money from his father. The loan will be paid back by means of payments of R25 000 each every second month for six years. An interest rate of 7,5% per year, compounded every two months, wil...
DSC1630 - Introductory Financial Mathematics_assignment_1_semester_1_en_2_2021. 1. 2 2. 1 The time line of the problem is Now the money that Michael still needs is the difference between the cost of the lens and his savings, which is R10 500,00 − R10 035,00 = R465,00. S - The study-notes mar...
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Add to cartDSC1630 - Introductory Financial Mathematics_assignment_1_semester_1_en_2_2021. 1. 2 2. 1 The time line of the problem is Now the money that Michael still needs is the difference between the cost of the lens and his savings, which is R10 500,00 − R10 035,00 = R465,00. S - The study-notes mar...
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DSC1630 - Introductory Financial Mathematics_ASSIGNMENT_2_SEMESTER_1. Question 1 Shona decides that he would like to buy his lovely wife, Connie, a new car when she turns 30 in six years’ time. He deposits R6 000 each month into an account earning 8,94% interest per year, compounded monthly. ...
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Add to cartDSC1630 - Introductory Financial Mathematics_ASSIGNMENT_2_SEMESTER_1. Question 1 Shona decides that he would like to buy his lovely wife, Connie, a new car when she turns 30 in six years’ time. He deposits R6 000 each month into an account earning 8,94% interest per year, compounded monthly. ...
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