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September 18, 2023 at 10:52 pm
Dear John, I realize that Q2) & Example 8 is Quite similar in concept.
However, I’m getting an Answer of $8,770 for Q2)
I am confused on how you got a total of 10Years.
Since the Receipt only arises every 3 years shouldn’t the last Receipt be cut off at the 9th Year instead of the 10th Year?
My Calculations are; 1y to 9y = 7.108 (-)1y to 3y =(2.723) = 4.385 x $2,000
John Moffat says
September 19, 2023 at 7:16 am
The first receipt is in 3 years time. The second receipt is in 4 years time. If you carry on counting you will find that the 8th receipt is in 10 years time.
July 12, 2023 at 6:04 pm
Please Sir, which formula has been used to get 7.722( 10 year annuity discount factor)
July 13, 2023 at 8:12 am
I assume you are referring to question2.
The annuity factor is got from the tables that are provided in the exam. (The formula is shown on the tables and is explained in my free lectures, but you do not need to use the formula given that the tables are provided.)
Did you watch my free lectures before attempting the test questions?
December 10, 2022 at 1:34 pm
Sir, In question 5 the initial cashflow 6000 is added with the PV 63158. But, in lectures in question 9 you didnt add initial cashflow 5000 with PV 41667.
What is the difference between both questions??
December 10, 2022 at 2:10 pm
It is because in question 5 the first cash flow is immediate (i.e. time 0) and the PV of 6,000 immediately is 6,000.
In question 9, the first cash flow is in 1 years time.
December 31, 2020 at 1:13 pm
in 3rd que formula given in kaplan book is (1 + (nominal rate / number of compounding periods)) ^ (number of compounding periods) – 1 why here is different
December 31, 2020 at 2:24 pm
It is not different at all !! (apart from the fact that you have missed off a ‘)’ and should have typed the formula as: (1 + (nominal rate / number of compounding periods)) ^ (number of compounding periods)) – 1
Had the question given the nominal yearly interest rate then you would have divided by 12 to get the nominal monthly rate. However since the question gives the nominal monthly rate as 1.5% (0.015) there is obviously no need to divide by 12. So the answer is ((1 + 0.15)^12) – 1 = 0.1956 (or 19.56%)
Did you not watch the free lectures before attempting the test?
November 17, 2020 at 3:37 pm
Sir for the 5th question the working it is assumed FV as $1 nah cant we assume it as $100?
November 17, 2020 at 4:09 pm
The workings do not assume that anything is $1, and there are no assumptions to be made. The receipt is $6,000 per year in perpetuity and so I really have no idea what you mean.
November 17, 2020 at 3:32 pm
Sir for the 4th question why is (600×(1+0.05)^(3))+(600×(1+0.06)^(5)) wrong??
November 17, 2020 at 4:11 pm
Because what you have written would have $600 being invested twice. It is only invested once and earns interest for 8 years.
Did you watch the free lectures before attempting the test?
September 10, 2020 at 8:08 am
sir for question 1.. if em trying to use the annuity table my answer is coming wrong? 3000 x 8.559=17118 but with formula it’s 3000x 1/(1+0.08)15=945
September 10, 2020 at 8:52 am
This is not an annuity. An annuity is when the amount is received every year, which is not the case here.
May 7, 2020 at 6:13 pm
I have a question on Qn5, I worked it out in a different way. I interpreted the question as 1) get p.v that is received in a year time at the interest of 9.5% : 6,000 x (1+9.5%) = 6,570 2) get p.v of perpetuity using (1) : 6,570 x (1/9.5%) = 69,158
As a non native English, I’m afraid that I might have miss understood the question. I saw your explanation and I clearly understand it. I wonder how I got the same answer in the above way.
May 8, 2020 at 10:33 am
What you have done is fine – it is not a coincidence 🙂
October 25, 2022 at 12:20 pm
Sir because its asking for present value why we haven’t done it like this
6000* (1+0.095)^-1? =5479
And then divide it 5479/9.5%=57674 please could you explain me this sir
October 25, 2022 at 4:57 pm
Because 6,000 is the amount receivable immediately, and so 6,000 is the PV of the first receipt.
April 13, 2020 at 3:10 pm
Could you explain how to do Q2 using the formula A(1-(1/(1+r)^n/r
April 14, 2020 at 7:09 am
I show how to use the formula in my free lectures.
But why on earth do you want to use the formula anyway when you are given the discount factors in the exam?!!
February 27, 2020 at 4:44 pm
Can u please email me the extra ma questions with answers
February 27, 2020 at 9:42 pm
I do not know what extra questions you are referring to.
You need to buy a Revision Kit from one of the ACCA approved publishers – they are full of exam standard questions for practice, and practice is vital to passing the exam.
January 28, 2020 at 2:30 pm
HI sir, I am unable to undestand question no;4 as it says the payment is recieved for 8 yrs time and in the answer you are taking 10 yrs then how You calculated the answer i am not getting it sir …
January 28, 2020 at 3:18 pm
No – I am not taking 10 years.
There is 5% interest for the first 3 years and so we multiply by 1.05 three times. There is then 6% interest for the remaining 5 years and so we multiply by 1.06 five times.
So the amount in 8 years is 600 x (1.05)^3 x (1.06)^5.
(Did you watch the free lectures before attempting the test? 🙂 )
December 10, 2019 at 11:24 am
I am unable to understand in question 3 where its says what is annual rate of credit card?
as per the lecture formula is =P(1+r)n I got wrong in a practice question as i did (1+0.015)12 why I have to -1 please help me with this.
December 10, 2019 at 2:33 pm
1 + the annual rate = (1 + the monthly rate) ^12
I do explain the reason for this in the lecture (and this is the formula I give in the lecture also).
November 14, 2019 at 4:14 am
Question 5 i followed the formula shown in your lecture on perpetuity, however in your lecture you didnt add on the original amount when you got the answer 41667 from what i remember? Question 5 they have added that back? Which is the correct method?
November 14, 2019 at 8:42 am
The formula for a perpetuity apples when the perpetuity starts in 1 years time (as I explain in the lecture). In this question the perpetuity starts immediately and so we therefore need to add on the amount received at time 0.
May 28, 2019 at 4:00 am
dear sir. Why 6000 is added to the 63158 to get the final answer in question 5?
May 28, 2019 at 8:18 am
Because the first receipt is immediate (i.e. time 0) and the present value of an immediate 6,000 is 6,000.
Multiplying by 1/r discounts a perpetuity where the first receipt is in 1 years time, as explained in my free lectures.
December 19, 2018 at 2:31 pm
how is it that last receipt is in 10 years? it said receivable in 8 years in the question.
December 19, 2018 at 2:48 pm
I assume you are referring to question 2? (In future please do say which question you are asking about 🙂 )
The question says there are 8 receipts, but that the first receipt is in 3 years time.
So the second receipt is in 4 years time, the third receipt is in 5 years time, and so on. The 8th receipt will be in 10 years time.
The wording of this question is standard for the exam (and is the wording I used in the examples in my free lectures).
October 27, 2018 at 12:41 pm
Don’t worry sir lv managed to work it out.
October 27, 2018 at 3:57 pm
I am pleased that you have worked it out 🙂
October 27, 2018 at 12:31 pm
I don’t understand the answer to question 4. If l multiply all those numbers m getting 10017 as the answer. Please help.
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