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How to Calculate Your Rate of Return at Questrade - YouTube
Channel: Justin & Shannon Bender
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Hi everyone – I’m Justin Bender, Portfolio
Manager with PWL Capital in Toronto.
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In today’s video, I’m going to show you
how to calculate your Modified Dietz Rate
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of Return at Questrade.
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First, visit canadianportfoliomanagerblog.com
to download my free rate of return calculator.
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Hover over the DIY Investor’s Toolkit tab
at the top right of the screen,
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and then click on Calculators.
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Next, click on the Download Calculator button underneath the Modified Dietz Rate of Return description
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– you can also save the file
to your desktop or another location.
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Under the Year column, we’ll enter 2016
into the empty cell to the right of the first
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December month-end.
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We’ll then enter 2017 into any remaining
unlocked cells in the Year column.
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Next, login to the Questrade online platform.
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From the Accounts section, hover over the
Reports tab and click on Statements.
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Using the drop-down menu, select the first
account that you would like to calculate a
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rate of return for (this will be the RRSP
account in our example).
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Next, using the arrows located at the left
and right of the screen, locate the December
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statement for the year prior to the year that
you would like to calculate.
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For example, since we are calculating the
2017 rate of return, we will scroll until
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we find the December 2016 monthly statement.
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Click within the calendar box and then click
on the download icon to the right.
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At the top right of the statement you’ll
find the month-end December balance - $5,000
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in our example – you can enter this amount
into the Portfolio Value column of the rate
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of return spreadsheet (in the same row as the
December 2016 month-end).
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Now, if your portfolio includes more than
one account, add together the month-end balances
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of all accounts and include this total figure in the cell.
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For example, if you have an RRSP account and
a TFSA account each worth $5,000 at the end
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of December 2016, enter $10,000 into this cell.
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We can repeat this process for the next 12
monthly statements.
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You may notice that the year-to-date return
is an awesome 134.11%.
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Don’t get too excited, though.
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This is because we still haven’t entered any portfolio
cash flows into the spreadsheet.
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Once all of the month-end portfolio values
have been entered into the spreadsheet, hover
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over the Reports tab again,
this time clicking on Account activity.
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Using the Date range tool, select the one-year
time frame that you are measuring – in our
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example, this will be January 1st
to December 31st, 2017.
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Ensure that only the Deposits and Withdrawals
icons are selected as an Activity type (they
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will be filled in with colour if they’ve
been selected) – deposits and withdrawals
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are the only transactions that need to be
inputted into the calculator.
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When this has been completed, click on Export
to Excel.
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The three data columns we’ll be using in
the downloaded Excel file are the Transaction
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Date, Net Amount, and Activity Type.
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Starting from the bottom row, we’ll note
that the first transaction occurred on January
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16th, 2017.
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The net amount of this transaction was $500,
and the activity type was a deposit (so this
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canbe entered into the spreadsheet as a positive value).
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If there are any account withdrawals, they should be entered into the calculator as negative values).
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The spreadsheet allows for up to five monthly
cash flow events.
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If you’ve got more than that, consider switching
all of your account deposits or withdrawals
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to the same day – this way, you can just
enter the total net amount into a single cash
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flow cell.
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We’ll enter the $500 deposit as a positive
value in the first cash flow column, and in
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the same row as the January 2017 month-end.
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We will also use the drop-down
menu to select January 16th.
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We can repeat the same process for the 11
remaining monthly deposits.
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Once you’ve completed all of your inputs,
the spreadsheet will provide you with
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an accurate year-to-date return – in our example,
our portfolio returned 8.94% during the 2017
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calendar year.
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In my next video, I’ll show you how to benchmark
your Modified Dietz rate of return to a portfolio
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of suitable ETFs.
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