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In the United States, 30-day yield is a standardized yield calculation for bond funds. The formula for calculating 30-day yield is specified by the U.S. Securities and Exchange Commission (SEC). [1] The formula translates the bond fund's current portfolio income into a standardized yield for reporting and comparison purposes. A bond fund's 30 ...
The examples assume interest is withdrawn as it is earned and not allowed to compound. If one has $1000 invested for 30 days at a 7-day SEC yield of 5%, then: (0.05 × $1000 ) / 365 ~= $0.137 per day. Multiply by 30 days to yield $4.11 in interest. If one has $1000 invested for 1 year at a 7-day SEC yield of 2%, then:
The current yield refers only to the yield of the bond at the current moment. It does not reflect the total return over the life of the bond, or the factors affecting total return, such as: the length of time over which the bond produces cash flows for the investor (the maturity date of the bond),
Yield to put (YTP): same as yield to call, but when the bond holder has the option to sell the bond back to the issuer at a fixed price on specified date. Yield to worst (YTW): when a bond is callable, puttable, exchangeable, or has other features, the yield to worst is the lowest yield of yield to maturity, yield to call, yield to put, and others.
Of course, the yield curve is most unlikely to behave in this way. The idea is that the actual change in the yield curve can be modeled in terms of a sum of such saw-tooth functions. At each key-rate duration, we know the change in the curve's yield, and can combine this change with the KRD to calculate the overall change in value of the portfolio.
For the below calculations, I used a 0.01% APY for a standard savings account and a 4.00% APY for a high-yield savings account. Many high-yield savings accounts have APYs ranging from 4.00% to 5.00%.
Par yield is based on the assumption that the security in question has a price equal to par value. [5] When the price is assumed to be par value ($100 in the equation below) and the coupon stream and maturity date are already known, the equation below can be solved for par yield.
Treating a month as 30 days and a year as 360 days was devised for its ease of calculation by hand compared with manually calculating the actual days between two dates. Also, because 360 is highly factorable, payment frequencies of semi-annual and quarterly and monthly will be 180, 90, and 30 days of a 360-day year, meaning the payment amount ...