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Post Info TOPIC: ICB level 2 computerised mock exam paper


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ICB level 2 computerised mock exam paper
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Does anyone else have a copy of this mock paper. 
Task 6 ref bad debts. (ii) journal entries.  I dont have any answer for this only print out for (iii) customer activity.

Would be grateful if someone could help me out as I am not sure what they are looking for.

Thanks


Jill

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Hi Jill,

What you have to do is said in the introduction of the mock paper (page 4) :

1. issue a credit note to the customer. N/C : 8100 (bad debt write off) Tax Code : code T9 (and NOT code T1).
2. Go to bank, and choose cutomer. After having selected the right customer, you will see 2 amouts. Select the first line, then click "pay in full". Same thing for the second line.

Done!

Hope it can help :)

Cheers

Jérôme

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The two principal figures without which no project is possible: the perfection of the circle, the principle of all regular bodies, and the equilateral square. (Fra Luca Pacioli)


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Thanks Jerome

I read this but I am wondering if they want us to do any VAT journals.
Just paying off seemed to simple.







Jill

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Jill, you are welcome.

To be sure :

- Date of sales invoices : 03/06/2003.
- in my Kaplan computerised bookkeeping course, it is said that VAT can be reclaimed so long as 3 criteria are met :
--- The debt is at least 6 months old (it is not the case in the mock paper)
--- Genuine attempts have been made to recover the debt (nothing is said in the mock paper)
--- The debt has been written off in the accounts.

So I don't think there is any VAT journals to do...

Could a senior bookkeeper confirm that to us?

Cheers

Jérôme

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The two principal figures without which no project is possible: the perfection of the circle, the principle of all regular bodies, and the equilateral square. (Fra Luca Pacioli)


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To answer that you have to be a senior ICB student not a senior bookkeeper ;)

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Attila



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Hey Attila, do you mean that only senior ICB students respect law and regulations ? ;)

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The two principal figures without which no project is possible: the perfection of the circle, the principle of all regular bodies, and the equilateral square. (Fra Luca Pacioli)
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