Ocean acidification and Periodic yield: Difference between pages

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''Environmental, social and governance concerns (ESG).''
__NOTOC__
A rate of return - or cost of borrowing - expressed as the proportion by which the amount at the end of the period exceeds the amount at the start.  


Ocean acidification is the process of carbon dioxide from the atmosphere dissolving in seawater at an accelerated rate.


This increases the amount of carbonic acid present in the seawater.
==Example 1==
GBP 1 million is borrowed or invested.  


GBP 1.03 million is repayable at the end of the period.


The resulting increase in acidity can adversely affect coral and other sea creatures.


The periodic yield (r) is:


== See also ==
r = (End amount / start amount) - 1
* [[B Corporation]]
* [[Biodiversity]]
* [[Carbon dioxide]]
* [[Emissions]]
* [[Environmental & Social issues]]
* [[Environmental concerns]]
* [[Environmental crime]]
* [[Environmental profit and loss]]
* [[Environmental risk]]
* [[EPs]]
* [[ESG]]
* [[ESG investment]]
* [[Greenhouse gas]]  (GHG)
* [[Social concerns]]
* [[Sustainability]]


[[Category:The_business_context]]
''or''
[[Category:Ethics]]
 
[[Category:Identify_and_assess_risks]]
r = (End / Start) -1
[[Category:Manage_risks]]
 
 
= (1.03 / 1) - 1
 
= 0.03
 
= '''3%'''
 
 
==Example 2==
GBP  0.97 million is borrowed or invested.
 
GBP 1.00 million is repayable at the end of the period.
 
 
The periodic yield (r) is:
 
(End / Start) - 1
 
= (1.00 / 0.97) - 1
 
= 0.030928
 
= '''3.0928%'''
 
 
''Check:''
 
0.97 x 1.030928 = 1.00.
 
 
==Example 3==
GBP  0.97 million is invested.
 
The periodic yield is 3.0928%.
 
Calculate the amount repayable at the end of the period.
 
===Solution===
The periodic yield (r) is defined as:
 
r = (End / Start) - 1
 
 
''Rearranging this relationship:''
 
1 + r = End / Start
 
End = Start x (1 + r)
 
 
''Substituting the given information into this relationship:''
 
End = GBP 0.97m x (1 + 0.030928)
 
= '''GBP 1.00m'''
 
 
==Example 4==
An investment will pay out a single amount of GBP 1.00m at its final maturity after one period.
 
The periodic yield is 3.0928%.
 
Calculate the amount invested at the start of the period.
 
===Solution===
As before, the periodic yield (r) is defined as:
 
r = (End / Start) - 1
 
 
''Rearranging this relationship:''
 
1 + r = End / Start
 
Start = End / (1 + r)
 
 
''Substitute the given data into this relationship:''
 
Start = GBP 1.00m / (1 + 0.030928)
 
= '''GBP 0.97m'''
 
 
''Check:''
 
0.97 x 1.030928 = 1.00, as expected.
 
 
==See also==
 
*[[Effective annual rate]]
*[[Discount rate]]
*[[Nominal annual rate]]
*[[Periodic discount rate]]
*[[Yield]]

Revision as of 10:24, 28 October 2015

A rate of return - or cost of borrowing - expressed as the proportion by which the amount at the end of the period exceeds the amount at the start.


Example 1

GBP 1 million is borrowed or invested.

GBP 1.03 million is repayable at the end of the period.


The periodic yield (r) is:

r = (End amount / start amount) - 1

or

r = (End / Start) -1


= (1.03 / 1) - 1

= 0.03

= 3%


Example 2

GBP 0.97 million is borrowed or invested.

GBP 1.00 million is repayable at the end of the period.


The periodic yield (r) is:

(End / Start) - 1

= (1.00 / 0.97) - 1

= 0.030928

= 3.0928%


Check:

0.97 x 1.030928 = 1.00.


Example 3

GBP 0.97 million is invested.

The periodic yield is 3.0928%.

Calculate the amount repayable at the end of the period.

Solution

The periodic yield (r) is defined as:

r = (End / Start) - 1


Rearranging this relationship:

1 + r = End / Start

End = Start x (1 + r)


Substituting the given information into this relationship:

End = GBP 0.97m x (1 + 0.030928)

= GBP 1.00m


Example 4

An investment will pay out a single amount of GBP 1.00m at its final maturity after one period.

The periodic yield is 3.0928%.

Calculate the amount invested at the start of the period.

Solution

As before, the periodic yield (r) is defined as:

r = (End / Start) - 1


Rearranging this relationship:

1 + r = End / Start

Start = End / (1 + r)


Substitute the given data into this relationship:

Start = GBP 1.00m / (1 + 0.030928)

= GBP 0.97m


Check:

0.97 x 1.030928 = 1.00, as expected.


See also