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DSC1630 Assignment 1 (COMPLETE ANSWERS) Semester 2 2024 (234521)- DUE 8 August 2024 R46,38   Add to cart

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DSC1630 Assignment 1 (COMPLETE ANSWERS) Semester 2 2024 (234521)- DUE 8 August 2024

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DSC1630 Assignment 1 (COMPLETE ANSWERS) Semester 2 2024 (234521)- DUE 8 August 2024

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  • August 6, 2024
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,DSC1630 Assignment 1 (COMPLETE ANSWERS)
Semester 2 2024 (234521)- DUE 8 August
2024 ; 100% TRUSTED Complete, trusted
solutions and explanations.
Question 1 Not yet answered Marked out of 1.00 QUIZ You have
invested R1 500 in an account earning 6,57% simple interest.
The balance in the account 16 months later is a. R1 636,94. b.
R2 814,00. c. R1 631,40. d. R1 644,02. Clear my choice
DSC1630-24-S2  Welcome Message  Assessment 1
To determine the balance in the account after 16 months with a
simple interest rate of 6.57%, we can use the simple interest
formula:
A=P(1+rt)A = P(1 + rt)A=P(1+rt)
where:
 AAA is the amount in the account after time ttt.
 PPP is the principal amount (initial investment), which is
R1,500.
 rrr is the annual interest rate (in decimal form), which is
6.57% or 0.0657.
 ttt is the time the money is invested for, in years.
Since the time is given in months, we need to convert 16
months to years: t=1612=43 yearst = \frac{16}{12} = \frac{4}
{3} \text{ years}t=1216=34 years

, Now we can plug the values into the formula:
A=1500(1+0.0657×43)A = 1500 \left(1 + 0.0657 \times \frac{4}
{3}\right)A=1500(1+0.0657×34)
First, calculate the interest rate multiplied by time:
0.0657×43=0.0657×1.3333=0.08760.0657 \times \frac{4}{3} =
0.0657 \times 1.3333 = 0.08760.0657×34
=0.0657×1.3333=0.0876
Then, add 1 to this value: 1+0.0876=1.08761 + 0.0876 =
1.08761+0.0876=1.0876
Finally, multiply by the principal amount:
A=1500×1.0876=1631.40A = 1500 \times 1.0876 =
1631.40A=1500×1.0876=1631.40
So, the balance in the account 16 months later is: R1,631.40\
boxed{R1,631.40}R1,631.40
The correct answer is c. R1 631,40.


Question 2 Not yet answered Marked out of 1.00 QUIZ If money
is worth 12% per annum compounded monthly, how long will it
take the principal P tobecome four times the original value? a.
11,61 years b. 7,27 years c. 69,66 years d. 139,32 years Clear my
choice DSC1630-24-S2  Welcome Message  Assessment 1
Question 3 Not yet answered Marked out of 1.00 QUIZ An
effective rate of 29,61% corresponds to a nominal rate,
compounded weekly, of a. 26,00%. b. 34,35%. c. 29,61%. d.

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