Quaterra Resources (QMM)

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0.1766 +0.00  +1.67%   AMEX May 24, 8:00PM BATS Real time Currency in USD

Quaterra Resources Total Return Price:

0.1766 for May 24, 2013
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Quaterra Resources Total Return Price Chart

    Quaterra Resources Historical Total Return Price Data

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    Data for this Date Range  
    May 24, 2013 0.1766
    May 23, 2013 0.1737
    May 22, 2013 0.1601
    May 21, 2013 0.176
    May 20, 2013 0.161
    May 17, 2013 0.158
    May 16, 2013 0.16
    May 15, 2013 0.17
    May 14, 2013 0.1789
    May 13, 2013 0.165
    May 10, 2013 0.18
    May 9, 2013 0.1774
    May 8, 2013 0.195
    May 7, 2013 0.19
    May 6, 2013 0.1801
    May 3, 2013 0.19
    May 2, 2013 0.1751
    May 1, 2013 0.22
    April 30, 2013 0.1999
    April 29, 2013 0.175
    April 26, 2013 0.188
    April 25, 2013 0.19
    April 24, 2013 0.1744
    April 23, 2013 0.17
    April 22, 2013 0.1655
       
    April 19, 2013 0.1701
    April 18, 2013 0.175
    April 17, 2013 0.162
    April 16, 2013 0.20
    April 12, 2013 0.195
    April 11, 2013 0.2249
    April 10, 2013 0.19
    April 9, 2013 0.195
    April 8, 2013 0.205
    April 5, 2013 0.19
    April 4, 2013 0.205
    April 3, 2013 0.22
    April 2, 2013 0.22
    April 1, 2013 0.2134
    March 28, 2013 0.20
    March 27, 2013 0.2106
    March 26, 2013 0.1951
    March 25, 2013 0.1901
    March 22, 2013 0.201
    March 21, 2013 0.219
    March 20, 2013 0.215
    March 19, 2013 0.205
    March 18, 2013 0.205
    March 15, 2013 0.20
    March 14, 2013 0.2226

    About Total Return Price

    Total return price is a theoretical price that helps investors look at their returns over time, accounting for both price appreciation and dividends received rather than price alone. It is the best way to calculate the actual returns on a stock over a period of time.

    YCharts' total return price assumes that all dividends were reinvested and that no taxes were collected on dividend payments. This follows Center for Research in Security Prices (CRSP) methodology.

    When calculating the return on an investment, an investor should look both at the changes in the value of the stock price as well as the gains from dividend payments. For example, if you buy a stock for $10, its price appreciates to $15 and it pays a $1 dividend, and you sell it, you have made $5 from the change in price and $1 from dividends. This $6 increase is your total gain, and your total return is 60%.

    The total return price helps you to look backward to determine an equivalent price that you would have paid to get the same returns from a stock that paid no dividends (also adjusted for splits). Let's look at the previous example again.

    Assumptions:
    Price paid (1/1/01): $10.00
    Closing price (12/30/01): $15.00
    Dividend Paid (12/31/01): $1.00
    Closing Price (12/31/01): $15.00

    Your total returns for the year: $6.00 or 60%

    Calculating Total Return Price:

    12/31/01:
    Actual Price: $15.00
    Total Return Price: $15.00
    The most recent total return price is always equal to the current price.

    12/30/01:
    Actual Price: $15.00
    Total Return Price: $14.00 = $15.00 x (1-$1/$15.00)
    The $1 dividend was 1/15 of the value of the stock, so if you could have received the dividend immediately after buying the stock on 12/30/01, you could have paid $14 for the stock and had a stock worth $15 because of the dividend that was paid.

    1/1/01:
    Actual Price: $10.00
    Total Return Price: $9.33 = $10 x (1-$1/$15.00)
    This is exactly like the previous problem. We received 1/15th of the stock's value on 12/30/01, so looking back we need to remove this value from the historical total returns price.
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