Marginal relief and Present value: Difference between pages

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#''UK Corporation Tax''.  Tax relief for companies or other organisations whose taxable profits are in between the upper limit for the (reduced) small companies' rate and the lower limit for the (full) main rate of Corporation Tax.  Marginal relief smooths the transition from the reduced rate of corporation tax to the full rate.
(PV).  
#''UK Capital Gains Tax (CGT)''.  Tax relief in relation to disposals of assets for proceeds which are marginally above the threshold for total exemption from CGT, reducing the amount of tax would otherwise be payable.


Today’s fair value of a future cash flow, calculated by discounting the future cash flow at the appropriately risk adjusted current market [[cost of capital]].
For example, if $110m is receivable one year from now, and the cost of capital (r) is 10% per year, the Present value is:
PV = $110m x 1.1<sup>-1</sup>
= $100m.
And more generally:
PV = [[Future value]] x [[Discount factor]] (DF)
Where:
DF = (1+r)<sup>-n</sup>
:r = cost of capital per period; ''and''
:n = number of periods
===Examples===
For example, if $10m is receivable one year from now, and the cost of capital (r) is 6% per year, the Present value is:
PV = $10m x 1.06<sup>-1</sup>
= '''$9.43m'''.
Now changing the timing in this example, if exactly the same amount of $10m is receivable but later, namely two years from now, and the cost of capital (r) is still 6% per year, the Present value falls to:
PV = $10m x 1.06<sup>-2</sup>
= '''$8.90m'''.
The longer the time lag before we receive our money, the less valuable the promise is today.
This is reflected in the lower Present value for the two years maturity cash flow of $8.90m, compared with $9.43m Present value for the cash flow receivable after only one year's delay.




== See also ==
== See also ==
[[Marginal rate of tax relief]]
* [[Adjusted present value]]
* [[Compounding factor]]
* [[Discount factor]]
* [[Annuity factor]]
* [[Discounted cash flow]]
* [[Future value]]
* [[Internal rate of return]]
* [[Intrinsic value]]
* [[Net present value]]
* [[Profitability index]]
* [[Terminal value]]
* [[Time value of money]]


[[Category:Taxation]]
[[Category:Corporate_finance]]
[[Category:Long_term_funding]]
[[Category:Long_term_funding]]
[[Category:Corporate_finance]]
[[Category:Trade_finance]]
[[Category:Corporate_finance]]
[[Category:Corporate_finance]]
[[Category:Manage_risks]]
[[Category:Manage_risks]]

Revision as of 07:32, 24 May 2014

(PV).

Today’s fair value of a future cash flow, calculated by discounting the future cash flow at the appropriately risk adjusted current market cost of capital.


For example, if $110m is receivable one year from now, and the cost of capital (r) is 10% per year, the Present value is:

PV = $110m x 1.1-1

= $100m.


And more generally:

PV = Future value x Discount factor (DF)

Where:

DF = (1+r)-n

r = cost of capital per period; and
n = number of periods


Examples

For example, if $10m is receivable one year from now, and the cost of capital (r) is 6% per year, the Present value is:

PV = $10m x 1.06-1

= $9.43m.


Now changing the timing in this example, if exactly the same amount of $10m is receivable but later, namely two years from now, and the cost of capital (r) is still 6% per year, the Present value falls to:

PV = $10m x 1.06-2

= $8.90m.


The longer the time lag before we receive our money, the less valuable the promise is today.

This is reflected in the lower Present value for the two years maturity cash flow of $8.90m, compared with $9.43m Present value for the cash flow receivable after only one year's delay.


See also