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PRESENTED BY
  RAHUL CHANDA


      RAHUL COOL   1
   The compounded annual growth rate
    (CAGR) is the rate at which something
    (e.g., revenue, savings, population) grows
    over a period of years, taking into account
    the effect of annual compounding.
    A compound is composed of two or more
    parts. In the case of compound growth, the
    two parts are principal and the amount of
    change in the principal over a certain time
    period, which is called “interest” in some
    circumstances.

                                RAHUL COOL        2
   This is sometimes called “growth on growth” because
    it measures periodic growth of a value that is itself
    growing periodically. If we are calculating the annual
    compound growth rate, then each year the new basis
    is the previous basis plus the growth over the
    previous period.
   In looking at an investment, the CAGR is a measure
    that is commonly used to show how quickly the
    investment, or certain aspects of it, such as gross
    sales, have been growing. Investment analysts often
    look at five-year periods to discern a trend. A specific
    company’s rate of growth is often then compared
    with that of competitors or with the industry as a
    whole.



                                        RAHUL COOL             3
There are five variables in a compound growth
  rate calculation:
 Beginning value
 Ending value
 Length of time between the values
 Periodic scale (days?, months? years?)
 Periodic rate of change




                              RAHUL COOL        4
   Say the sales of a company 4 years back was
    100. Today, after 4 years, it is 200. A simple
    conclusion is that sales has increases by
    100% in 4 years. But does it mean that it has
    increased by 25% each year? That would not
    be correct, as simply dividing 100% by 4
    doesn’t take into consideration the
    compounding effect.




                                  RAHUL COOL         5
A=P*((1+r)^n)
Where
 A = Final Amount
 P = Principal amount
 r = Rate of interest, expressed in %
 n = Number of years




                               RAHUL COOL   6
   In our example,
   A = 200
    P = 100
    r = The annual growth rate (that we want to
    find out)
    n = 4 years
   From this formula, we find out that r is
    around 19%.




                                 RAHUL COOL       7
   It means that the average growth of the
    company over these 4 years, taking into
    account the impact of compounding, is 19%.
   In the first year, the company grew from 100
    to 119. In the second year, it grew 119 to
    142. In the third year, it grew by 19% from
    142 to 168.5, and in the fourth year, it grew
    from 168.5 to 200.




                                 RAHUL COOL         8
   it is looked at while examining at returns
    generated by mutual funds (MFs).
    Whenever one sees returns for more than
    1 year, they are expressed in terms of
    CAGR. If they are not expressed in CAGR
    terms, the returns are not accurate!
   CAGR should also be used while
    considering any investment. Just take the
    example of the very recent Bhavishya
    Nirman Bonds issued by NABARD.



                               RAHUL COOL        9
   Compound annual growth rate (CAGR) is an
    average growth rate over a period of several
    years. It is a geometric average of annual
    growth rates:
   CAGR = (ending value ÷starting value)1/(number
    of years - 1 If a company had sales of £10m in

    2000 and £15m in 2005 then the CAGR of its
    sales is: (15 ÷10)1/5 - 1 = .084 = 8.4%




                                 RAHUL COOL          10
RAHUL COOL   11

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Carg

  • 1. PRESENTED BY RAHUL CHANDA RAHUL COOL 1
  • 2. The compounded annual growth rate (CAGR) is the rate at which something (e.g., revenue, savings, population) grows over a period of years, taking into account the effect of annual compounding.  A compound is composed of two or more parts. In the case of compound growth, the two parts are principal and the amount of change in the principal over a certain time period, which is called “interest” in some circumstances. RAHUL COOL 2
  • 3. This is sometimes called “growth on growth” because it measures periodic growth of a value that is itself growing periodically. If we are calculating the annual compound growth rate, then each year the new basis is the previous basis plus the growth over the previous period.  In looking at an investment, the CAGR is a measure that is commonly used to show how quickly the investment, or certain aspects of it, such as gross sales, have been growing. Investment analysts often look at five-year periods to discern a trend. A specific company’s rate of growth is often then compared with that of competitors or with the industry as a whole. RAHUL COOL 3
  • 4. There are five variables in a compound growth rate calculation:  Beginning value  Ending value  Length of time between the values  Periodic scale (days?, months? years?)  Periodic rate of change RAHUL COOL 4
  • 5. Say the sales of a company 4 years back was 100. Today, after 4 years, it is 200. A simple conclusion is that sales has increases by 100% in 4 years. But does it mean that it has increased by 25% each year? That would not be correct, as simply dividing 100% by 4 doesn’t take into consideration the compounding effect. RAHUL COOL 5
  • 6. A=P*((1+r)^n) Where A = Final Amount P = Principal amount r = Rate of interest, expressed in % n = Number of years RAHUL COOL 6
  • 7. In our example,  A = 200 P = 100 r = The annual growth rate (that we want to find out) n = 4 years  From this formula, we find out that r is around 19%. RAHUL COOL 7
  • 8. It means that the average growth of the company over these 4 years, taking into account the impact of compounding, is 19%.  In the first year, the company grew from 100 to 119. In the second year, it grew 119 to 142. In the third year, it grew by 19% from 142 to 168.5, and in the fourth year, it grew from 168.5 to 200. RAHUL COOL 8
  • 9. it is looked at while examining at returns generated by mutual funds (MFs). Whenever one sees returns for more than 1 year, they are expressed in terms of CAGR. If they are not expressed in CAGR terms, the returns are not accurate!  CAGR should also be used while considering any investment. Just take the example of the very recent Bhavishya Nirman Bonds issued by NABARD. RAHUL COOL 9
  • 10. Compound annual growth rate (CAGR) is an average growth rate over a period of several years. It is a geometric average of annual growth rates:  CAGR = (ending value ÷starting value)1/(number of years - 1 If a company had sales of £10m in 2000 and £15m in 2005 then the CAGR of its sales is: (15 ÷10)1/5 - 1 = .084 = 8.4% RAHUL COOL 10