Locked lesson.
About this lesson
How to calculate DTAs.
Exercise files
Download this lesson’s related exercise files.
Tax Part 8.xlsm126.3 KB Tax Part 8 - Solution.xlsm
127.3 KB
Quick reference
Taxation Part 8
Understand Taxation
When to use
When constructing a basic Financial Model
Instructions
![](data:image/png;base64,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)
This section looks at the Closing DTAs
- The Closing Tax Payable needs to be brought in from the Opening Balance Sheet
- The Opening Tax payable is taken from the previous period’s Closing Balance
- The Tax Payable for the period is taken from the previous calculation in J325
- The Tax paid is the following formula =-IF(J$9-$I327<0,0,OFFSET(J330,0,-$I327))
- The Closing Tax Payable is the sum of the above rows
- The Movement in Tax Losses is the sum of 341 & 342
Login to download
- 00:04 Let's continue the line item that never seems to end.
- 00:09 It's time to continue with taxation, yay.
- 00:13 Back to our calculations then.
- 00:15 We've calculated at the end of the last period the tax payable for the period.
- 00:20 We've now got to do a little mini control account to actually work out the effects
- 00:23 of the payment delay.
- 00:25 We need to bring in therefore the one year from the actual assumptions.
- 00:29 So the one year delay is here.
- 00:31 Put that in.
- 00:32 And the closing tax payable, we're going to bring this
- 00:35 from the actual opening balance sheet, and tax payable is here.
- 00:40 This cell.
- 00:40 Make sure you click on column I, not column K.
- 00:45 It would be horrendous to make a mistake there and we're so
- 00:49 close to finishing off this model now.
- 00:51 Then this is going to be the previous period's closing balance.
- 00:55 This is going to be the sum of the rows above.
- 00:59 Ctrl+C, highlight these, Paste Special Formulas,
- 01:04 tax payable for the period is going to be that, all looking good.
- 01:10 The problem is the tax paid.
- 01:12 Now if there's just one period,
- 01:13 I can just go equals minus the opening balance as we've done before.
- 01:17 Remember, that makes it nice and easy.
- 01:19 All looking super smart.
- 01:22 But in this particular instance, I can change this number.
- 01:26 So I need to use the offset function to do this.
- 01:29 And I need to restrict it.
- 01:30 It doesn't start linking to things over here like US thousands of dollar or
- 01:34 tax payable for period.
- 01:36 So I'm saying don't calculate anything if it's going to the left somewhere.
- 01:41 So the formula we use is equals minus, IF open brackets,
- 01:46 the counter J$9, just for change.
- 01:48 You must be getting used to that by now,
- 01:51 minus the payment delay which I'll make it $I327.
- 01:55 If that's strictly less than 0, so
- 01:57 if it's asking to displace periods to the left of the first date then put zero.
- 02:02 Otherwise, we're going to take offset, open brackets of J330, this period here.
- 02:09 We're not going to go any rows down, but
- 02:12 we are going to go minus this many columns.
- 02:15 The minus sign, remember, makes it go columns to their left, so
- 02:20 previous periods, close bracket, close bracket.
- 02:23 So press Enter.
- 02:25 I copy that across.
- 02:27 There is my convoluted way of making it one period different.
- 02:29 But you see the value, because if I change this to 2 years and
- 02:33 go back in here you'll see now it's actually moved 2 periods over.
- 02:37 Simple, right?
- 02:40 So I put that back to 1.
- 02:42 Looking good.
- 02:44 Now, this is going to give rise to the calculations for
- 02:50 the closing and opening tax payable down here in my main control account.
- 02:55 But before I do that, I've got to just finish off some work I was doing on my
- 02:59 tax losses because I've got one more line item to put in.
- 03:03 I've done the tax losses memorandum but
- 03:05 I've also got to calculate my movement in tax losses.
- 03:09 Now, they will give rise to a deferred tax asset.
- 03:11 Now, I don't need to change the sign of this like I did with the deferred tax
- 03:14 liability because DTAs are already positive in the balance sheet.
- 03:17 So I'm simply going to equal the sum of the numbers in the middle here,
- 03:23 J341 and 342 copied across.
- 03:26 Just for a change, we're going to need to bring the tax rate in.
- 03:29 So here's my tax rate, bring that down here.
- 03:31 And my movement in DTA is therefore simply going to be equal to
- 03:36 that number multiplied by that number.
- 03:39 And again, that should be a solid line.
- 03:41 That should be a LineCalc.
- 03:44 And we can copy that across.
- 03:46 We've now done our movement in deferred tax asset.
- 03:51 As before with DTLs, this is what we put into our
- 03:54 control account that we're going to build down here.
- 03:57 It's going to go in there.
- 03:58 But we're going to need to put in the closing DTAs for the balance sheet.
- 04:02 So we're going to need to do yet another little mini-control account,
- 04:06 and that's going to come out as follows.
- 04:09 We're going to bring in here equals and
- 04:11 bring in the opening DTA balance which is this number up here.
- 04:15 And we'll make it look like that so
- 04:17 that we have a distinction to get this differently.
- 04:20 This will equal that, copy it across.
- 04:24 And this will be equal to the sum.
- 04:27 Alt equals of the two rows above.
- 04:29 And just for a change we're gonna Copy and Paste Special as Formulas.
- 04:35 The actual movement in DTAs comes in here and
- 04:38 because we're making a profit, it really doesn't look like anything.
- 04:42 So what I'm gonna do is I'm gonna cannibalize this again.
- 04:44 I'm gonna go back up here to show you how this works by putting -200 in here to show
- 04:49 how it's all working.
- 04:50 Do you see that what we've actually got is losses created here of 57
- 04:55 in the first period, because 143 minus 200 is minus 57?
- 05:00 31 if it gets used in the second period and
- 05:02 the remaining 26 in the period thereafter.
- 05:04 There you go.
- 05:08 This actually needs styling as a number.
- 05:10 We then multiply it by the tax rate, gives us our actual deferred tax liabilities.
- 05:17 So that needs styling as a number as well.
- 05:19 And then we keep a running total of our deferred tax, that's it.
- 05:23 So it gets as high as 17, then goes down to 8, then goes down to 0.
- 05:27 That's how it works, that's what we're doing.
- 05:30 So let me put this back, right?
- 05:33 We don't want to have a hard coded number in there.
- 05:35 So it goes back to zero but I just wanted to show you what was working then.
- 05:41 Also by doing that,
- 05:42 do you see I noticed I hadn't actually got some of the cells styled?
- 05:45 And it was only when they became non-zero that you actually saw that
- 05:49 it was working correctly.
- 05:50 It's very important to use dummy numbers sometimes so you're not just building
- 05:55 a model with zeroes everywhere, because you can miss things as a consequence.
- 06:00 Okay, so we've now put in our DTA.
- 06:02 We've put in our DTL.
- 06:03 We've worked out our tax paid and we've done our tax expense.
- 06:06 Guess what?
- 06:07 We're ready to attack this control account next time.
- 06:11 Yay!
Lesson notes are only available for subscribers.