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Government Bond Yield Calculator: Current Yield and YTM

Work out a bond current yield and its yield to maturity, both the quick approximation and the exact iterative figure, from the face value, coupon, market price and years to maturity.

Current yield Yield to maturity Exact and approximate Discount or premium Price yield relationship G-Secs and bonds

Redemption Yield Model: Current Yield and the True Return to Maturity

The par value repaid at maturity, often 100 or 1,000.
The fixed annual interest rate on the face value.
The price you pay to buy the bond now.
The years remaining until the bond matures.
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Enter the face value, coupon, market price and years to maturity to see the current yield and the yield to maturity.

What Bond Yield Means and Why It Matters

A bond yield measures the return you earn from a bond, and it is the single most important number for comparing bonds and understanding what your investment truly pays. Unlike the coupon rate, which is fixed at issue and stated on the bond, the yield reflects what you actually earn given the price you pay in the market, which can differ from the face value.

Because bond prices move up and down after issue, the yield changes even though the coupon does not. This calculator computes the two key yield measures, the current yield and the yield to maturity, from your bond details.

The distinction between the coupon rate and the yield is fundamental. The coupon rate is the annual interest as a percentage of the face value, fixed for the life of the bond. But if you buy the bond in the market at a price different from face value, your actual return differs. If you pay less than face value, a discount, you earn more than the coupon, because you also gain when the higher face value is repaid at maturity.

If you pay more than face value, a premium, you earn less than the coupon. The yield captures this, giving you the true return on your purchase price.

Bond yields matter for several reasons. They let you compare bonds of different coupons and prices on a like-for-like basis, since the yield distils everything into a single return figure. They reflect prevailing interest rates in the economy, so government bond yields are watched closely as an indicator of the interest rate environment.

And they tell you your actual return, which is what matters for your investment decision, rather than the headline coupon that may not reflect what you pay. Understanding yield is therefore essential for anyone investing in bonds, whether government securities or corporate bonds.

This calculator focuses on government bonds and general fixed-rate bonds, computing the current yield, which is the simplest measure, and the yield to maturity, which is the most complete. It gives the yield to maturity both by the quick approximation formula that most calculators use, and by an exact iterative calculation that solves for the precise figure, which is more accurate especially for bonds trading well away from their face value.

Seeing both lets you appreciate how close the approximation is and rely on the exact figure for precision.

How Are Current Yield and YTM Calculated?

The current yield is the simplest yield measure. It is the annual coupon payment divided by the current market price, expressed as a percentage. So if a bond with a face value of one thousand and a seven percent coupon pays seventy rupees a year, and you buy it for nine hundred and fifty, the current yield is seventy divided by nine hundred and fifty, which is about seven point three seven percent.

The current yield tells you the income return relative to your purchase price, but it ignores any capital gain or loss at maturity, which is its limitation.

The yield to maturity, or YTM, is the more complete measure. It is the total annualised return you would earn if you buy the bond at its current price, hold it to maturity, receive all the coupons, and get the face value back at the end, assuming you reinvest the coupons at the same yield.

So it captures both the coupon income and any capital gain or loss from the difference between your purchase price and the face value. This makes YTM the standard measure for comparing bonds and judging their true return.

There are two ways to calculate YTM. The quick approximation formula is the annual coupon plus the capital gain or loss spread over the years to maturity, all divided by the average of the face value and the price. For a bond with a face value of one thousand bought at nine hundred and fifty with a seven percent coupon and ten years to maturity, this gives about seven point six nine percent.

This approximation is easy but not exact, and it becomes less accurate for bonds trading far from face value or with long maturities.

The exact YTM is found by solving for the discount rate that makes the present value of all the bond future cash flows, the coupons and the face value repayment, equal to its current market price. There is no simple formula for this; it requires an iterative calculation, trying different rates until the present value matches the price.

This calculator performs that iteration precisely, giving you the exact YTM, which for the example above is about seven point seven four percent, slightly different from the approximation. The exact figure is the true yield to maturity, and this calculator computes it, unlike simpler tools that stop at the approximation.

Why Do Bond Prices and Yields Move Inversely?

A core principle of bonds is that prices and yields move in opposite directions: when a bond price rises, its yield falls, and when the price falls, the yield rises. This inverse relationship is fundamental to understanding bonds. The reason is that the coupon is fixed, so if the price you pay changes, the return relative to that price changes inversely.

Pay more for the same fixed coupon and future face value, and your return is lower; pay less, and your return is higher.

This is driven by prevailing interest rates in the economy. When market interest rates rise above a bond coupon rate, the bond becomes less attractive, because new bonds offer higher coupons, so its price falls until its yield rises to match the new rates. When market rates fall below the coupon, the bond becomes more attractive, so its price rises and its yield falls.

So bond prices continuously adjust so that their yields stay in line with prevailing rates, which is why yields, not the fixed coupons, reflect the current interest rate environment.

This explains the discount and premium concept. A bond trading below face value is at a discount, which happens when its coupon is below current market rates, so its yield exceeds its coupon to compensate. A bond trading above face value is at a premium, when its coupon is above current rates, so its yield is below its coupon.

This calculator identifies whether your bond is at a discount, premium, or par, and shows how this relates the yield to the coupon, helping you understand not just the numbers but the underlying bond logic that governs them.

Bond Yield Facts and Formulas: Quick Reference

The first table shows the yield formulas and what they measure.

MeasureFormula or meaning
Coupon rateFixed annual interest on face value
Current yieldAnnual coupon divided by market price
Approximate YTMCoupon plus spread of gain over average price
Exact YTMRate that makes cash flows equal the price
Discount bondPrice below face, YTM above coupon
Premium bondPrice above face, YTM below coupon
Price and yieldMove in opposite directions

The second table shows the current yield and exact YTM for a 7 percent, 10-year bond of face value 1,000 at different prices.

Market priceCurrent yieldExact YTM
900 (deep discount)7.78 percent8.53 percent
950 (discount)7.37 percent7.74 percent
1,000 (par)7.00 percent7.00 percent
1,050 (premium)6.67 percent6.31 percent
1,100 (deep premium)6.36 percent5.66 percent

Worked Examples: Three Bond Yield Scenarios

These three examples use the exact figures the calculator produces, showing a discount government bond, a premium bond, and a bond at par.

AK
Ananya, Mumbai
Buys a G-Sec, face 100, 7.18 percent coupon, at 96, with 8 years left
Discount bond

Ananya in Mumbai buys a government security with a face value of one hundred and a seven point one eight percent coupon, at a market price of ninety-six, with eight years to maturity. Because she pays below face value, this is a discount bond.

Current yield7.48%
Approx YTM7.84%
Exact YTM7.87%
Trades atDiscount

Ananya current yield is seven point four eight percent, the seven point one eight coupon on the face value divided by her lower ninety-six purchase price. But her yield to maturity is higher, at seven point eight seven percent exactly, because she also gains the four rupees difference between her ninety-six price and the one hundred face value when the bond is repaid at maturity in eight years. So her total return, the YTM, exceeds both the coupon rate and the current yield, which is the hallmark of a discount bond.

Notice the exact YTM of seven point eight seven percent is a little above the approximation of seven point eight four percent; the exact figure is the true yield, and this calculator computes it precisely. Ananya bought at a discount because the coupon is slightly below prevailing yields, so the price adjusted down to give her a competitive return.

Takeaway: Ananya discount bond yields seven point eight seven percent to maturity, above its seven point one eight coupon, because she also gains the difference between her below-par price and the face value at maturity.
RV
Rajesh, Delhi
Buys a bond, face 1,000, 8.5 percent coupon, at 1,080, with 6 years left
Premium bond

Rajesh in Delhi buys a bond with a face value of one thousand and a high eight point five percent coupon, but at a market price of one thousand and eighty, above face value, with six years to maturity. This is a premium bond.

Current yield7.87%
Approx YTM6.89%
Exact YTM6.83%
Trades atPremium

Rajesh current yield is seven point eight seven percent, the eighty-five rupee coupon divided by his one thousand and eighty price, already below the eight point five coupon rate because he paid above face value. His yield to maturity is lower still, at six point eight three percent, because at maturity he receives only the one thousand face value, losing the eighty rupee premium he paid over six years. So for a premium bond, the YTM is below both the coupon and the current yield.

This is why a high coupon alone does not mean a high return: Rajesh pays a premium for that high coupon, and the premium erodes his return to maturity. The exact YTM of six point eight three is slightly below the approximation of six point eight nine, and it is the true figure. Rajesh paid a premium because the coupon is above prevailing yields, so the price adjusted up.

Takeaway: Rajesh premium bond yields only six point eight three percent to maturity despite its eight point five coupon, because he paid above face value and loses that premium when only the face value is repaid.
SM
Suresh, Bengaluru
Buys a bond, face 1,000, 6.9 percent coupon, at 1,000, with 5 years left
Par bond

Suresh in Bengaluru buys a bond with a face value of one thousand and a six point nine percent coupon, at exactly one thousand, its face value, with five years to maturity. This is a bond bought at par.

Current yield6.90%
Approx YTM6.90%
Exact YTM6.90%
Trades atPar

Suresh bought the bond at par, exactly at its one thousand face value, so all three yield measures are the same: the current yield, the approximate YTM, and the exact YTM are all six point nine zero percent, equal to the coupon rate. This is because there is no capital gain or loss at maturity, since he pays and receives the same one thousand, so his return is simply the coupon. This is the clean, simple case: a bond bought at par yields exactly its coupon rate.

Suresh return is straightforward to understand, and it illustrates the reference point around which discount and premium bonds vary. When market yields equal a bond coupon, the bond trades at par, as here, and the yield to maturity equals the coupon. This par case is the anchor for understanding why discount bonds yield more and premium bonds yield less.

Takeaway: Suresh par bond yields exactly its six point nine coupon rate, because buying at face value means no capital gain or loss at maturity, so all yield measures coincide.

How Do You Use Bond Yields Wisely?

01
Compare bonds by yield, not coupon. The coupon rate alone does not tell you the return, because it ignores the price you pay. Use the yield to maturity to compare bonds on a like-for-like basis, since it captures both the coupon and any capital gain or loss to maturity.
02
Rely on the exact YTM for precision. The quick approximation formula is close but not exact, especially for bonds far from par or with long maturities. For an accurate figure, use the exact YTM this calculator computes by iteration, which is the true annualised return to maturity.
03
Understand discount and premium. A bond below face value is at a discount and yields above its coupon; a bond above face value is at a premium and yields below its coupon. Knowing this helps you interpret why a high-coupon bond may not give a high return, and vice versa.
04
Remember prices and yields move inversely. When interest rates rise, bond prices fall and yields rise; when rates fall, prices rise and yields fall. This matters if you might sell before maturity, as rate changes affect your bond price, though holding to maturity locks in the YTM at purchase.
05
Consider the reinvestment assumption. YTM assumes you reinvest the coupons at the same yield, which may not hold if rates change. So the actual return can differ from the YTM if reinvestment rates differ, a limitation to keep in mind, especially for long bonds with many coupons to reinvest.
06
Watch government bond yields as a signal. Government bond yields reflect prevailing interest rates and economic expectations, so they are a key market indicator. Rising yields suggest rising rates or inflation expectations, useful context for all your investment decisions, not just bond purchases.

Quick Reference for Bond Yields

QuestionShort answer
What is current yield?Annual coupon divided by market price.
What is YTM?Total return if held to maturity.
Which is more complete?YTM, it includes capital gain or loss.
Approximate or exact YTM?Exact is precise, approximate is a shortcut.
Discount bondPrice below face, YTM above coupon.
Premium bondPrice above face, YTM below coupon.
Par bondPrice equals face, YTM equals coupon.
Price and yieldMove in opposite directions.
YTM assumptionCoupons reinvested at the same rate.
Best forComparing bonds on a like basis.

Frequently Asked Questions on Bond Yields

What is a bond yield?

A bond yield is a measure of the return you earn from a bond, expressed as an annual percentage. Unlike the coupon rate, which is the fixed interest stated on the bond as a percentage of its face value, the yield reflects what you actually earn given the price you pay in the market, which can differ from the face value. Because bond prices fluctuate after issue while the coupon stays fixed, the yield changes with the price. There are two main yield measures: the current yield, which is the annual coupon divided by the market price, and the yield to maturity, which is the total annualised return if you hold the bond to maturity, capturing both the coupons and any capital gain or loss.

The yield is the key number for comparing bonds and understanding your true return, since it distils the coupon, the price, and the time to maturity into a single figure. This calculator computes both the current yield and the yield to maturity, so you can see the full picture of a bond return for a given price.

What is the difference between current yield and YTM?

The current yield and the yield to maturity are both yield measures but they capture different things. The current yield is the simplest: it is the annual coupon payment divided by the current market price, expressed as a percentage. It tells you the income return relative to your purchase price, but it ignores any capital gain or loss you make at maturity from the difference between your price and the face value. The yield to maturity, or YTM, is more complete: it is the total annualised return if you buy at the current price, hold to maturity, receive all the coupons, and get the face value back, assuming you reinvest the coupons at the same yield.

So YTM captures both the coupon income and the capital gain or loss, making it the standard measure for judging a bond true return. For a bond bought at par, the two are equal, both equalling the coupon. For a discount bond, the YTM exceeds the current yield; for a premium bond, it is below. This calculator shows both, so you understand the income return and the total return.

How is yield to maturity calculated?

Yield to maturity can be calculated two ways. The quick approximation formula is the annual coupon plus the capital gain or loss spread over the years to maturity, all divided by the average of the face value and the market price. This is easy to compute by hand but not exact, and it becomes less accurate for bonds trading far from face value or with long maturities. The exact yield to maturity is found by solving for the discount rate that makes the present value of all the bond future cash flows, the coupons and the face value repayment, equal to its current market price.

There is no simple closed-form formula for this; it requires an iterative calculation, trying different rates until the discounted cash flows match the price. This calculator performs that iteration precisely, giving you the exact YTM, and also shows the approximation so you can see how close it is. The exact figure is the true yield to maturity, which is what you should rely on, and computing it precisely is what distinguishes this calculator from simpler tools that stop at the approximation formula.

Why is exact YTM better than the approximation?

The exact yield to maturity is better than the approximation because it is the true annualised return, whereas the approximation is only an estimate. The approximation formula, coupon plus spread of gain over average price, is a convenient shortcut, but it makes simplifying assumptions that introduce error, especially for bonds trading well away from their face value or with long maturities. The exact YTM, by contrast, is the actual discount rate that equates the bond future cash flows to its price, computed by iteration, so it precisely reflects the return you would earn holding to maturity.

The difference between them can be small for bonds near par with short maturities, but it grows for deep discounts, deep premiums, or long bonds. For example, a bond trading at a large discount might show an approximate YTM a few tenths of a percent below the exact figure. For serious bond analysis or comparison, the exact YTM is the figure to use, and this calculator computes it, so you are not relying on an approximation that could mislead you when the difference matters, such as when choosing between similar bonds.

What does it mean when a bond trades at a discount?

A bond trades at a discount when its market price is below its face value. This happens when the bond coupon rate is below the prevailing market interest rates: because new bonds offer higher coupons, the existing bond becomes less attractive, so its price falls until its yield rises to match current rates. When you buy a discount bond, you benefit twice: you receive the coupons, and you also gain the difference between your below-face-value purchase price and the full face value that is repaid at maturity. This capital gain is why the yield to maturity of a discount bond is higher than its coupon rate and higher than its current yield.

For example, a bond with a face value of one hundred bought at ninety-six gives you a four rupee gain at maturity on top of the coupons, boosting your total return. So a discount bond offers a higher yield to compensate for its below-market coupon. This calculator identifies when your bond is at a discount and shows how this makes the YTM exceed the coupon, helping you understand that a low-coupon bond bought cheaply can still give a good total return.

What does it mean when a bond trades at a premium?

A bond trades at a premium when its market price is above its face value. This happens when the bond coupon rate is above the prevailing market interest rates: because the bond pays more than newer bonds, it is more attractive, so its price rises until its yield falls to match current rates. When you buy a premium bond, although you receive the higher coupons, you pay more than the face value, and at maturity you receive only the face value, so you lose the premium you paid. This capital loss is why the yield to maturity of a premium bond is lower than its coupon rate and lower than its current yield.

For example, a bond with a face value of one thousand bought at one thousand and eighty means you lose eighty rupees at maturity, reducing your total return below the coupon. So a premium bond gives a lower yield despite its attractive coupon, because you pay for that high coupon upfront. This calculator identifies when your bond is at a premium and shows how this makes the YTM below the coupon, helping you understand that a high-coupon bond bought expensively may not give a high total return.

Why do bond prices and yields move in opposite directions?

Bond prices and yields move in opposite directions because the coupon is fixed while the price varies. When you pay more for a bond with the same fixed coupon and face value, your return relative to that higher price is lower, so the yield falls; when you pay less, your return is higher, so the yield rises. This inverse relationship is driven by changes in prevailing market interest rates. When market rates rise above a bond coupon, the bond becomes less attractive than new higher-coupon bonds, so its price falls, pushing its yield up to match the new rates.

When market rates fall below the coupon, the bond becomes more attractive, so its price rises, pulling its yield down. So bond prices continuously adjust so that their yields stay aligned with prevailing rates. This is why, when interest rates in the economy rise, existing bond prices fall, and when rates fall, bond prices rise. Understanding this inverse relationship is essential for bond investors, especially those who might sell before maturity, since a rise in rates would reduce the price they could sell at, though holding to maturity locks in the yield at purchase regardless of price movements.

Does YTM assume I reinvest the coupons?

Yes, the yield to maturity calculation assumes you reinvest each coupon payment at the same yield to maturity rate. This is a theoretical assumption that makes the YTM a clean, single measure, but it may not hold in practice, which is an important limitation to understand. When you receive a coupon, to actually earn the YTM you would need to reinvest that coupon at the same rate until maturity. But market rates change over time, so you might reinvest coupons at higher or lower rates, meaning your actual realised return could differ from the YTM. If rates fall after you buy, you reinvest coupons at lower rates, so your actual return is below the YTM; if rates rise, above it.

This reinvestment risk is greater for bonds with high coupons and long maturities, which have many coupons to reinvest. So while YTM is the standard and most useful single measure of a bond return, treat it as a benchmark that assumes constant reinvestment rates, not a guaranteed outcome. For a bond held to maturity, the coupon and principal cash flows are certain, but the return from reinvesting the coupons depends on future rates. This calculator computes the YTM under the standard reinvestment assumption, which is the conventional and comparable measure.

What is a good yield for a government bond?

What counts as a good yield for a government bond depends on the prevailing interest rate environment, since government bond yields reflect current market rates. Government bonds, being backed by the sovereign, carry very low credit risk, so their yields are lower than riskier corporate bonds, which offer higher yields to compensate for their greater risk. A good government bond yield is one that is competitive with prevailing rates and meets your needs for a safe, fixed return. In a higher-rate environment, government bond yields might be seven to eight percent or more; in a lower-rate environment, they would be less. Rather than an absolute number, judge a government bond yield relative to current rates, other safe options like fixed deposits, and inflation, since a yield below inflation means a negative real return.

Government bonds suit investors wanting safety and predictable income, and their yields are a benchmark for the risk-free rate in the economy. This calculator shows you the yield on a specific government bond at a given price, so you can compare it with prevailing rates and other options to judge whether it is attractive for your situation, bearing in mind that the yield reflects the safety of the sovereign guarantee.

Can I use this calculator for corporate bonds too?

Yes, this calculator works for any fixed-rate bond, including corporate bonds, not just government securities. The yield calculations, current yield and yield to maturity, apply identically to corporate bonds, since the mathematics of coupon, price, face value, and maturity is the same regardless of the issuer. So you can enter a corporate bond details, its face value, coupon rate, market price, and years to maturity, and the calculator will compute its current yield and YTM just as for a government bond. The key difference between government and corporate bonds is not the yield calculation but the risk: corporate bonds carry credit risk, the possibility that the issuer defaults, so they offer higher yields to compensate.

This means a corporate bond will typically show a higher yield than a government bond of similar maturity, reflecting its greater risk. When comparing a corporate bond yield with a government bond yield, remember that the extra yield on the corporate bond is compensation for its default risk, not free return. So use this calculator for corporate bonds to find their yield, but weigh the higher yield against the credit risk, which the yield alone does not capture. For government bonds, the sovereign guarantee means the yield is a relatively clean measure of return.

What is the coupon rate versus the yield?

The coupon rate and the yield are two distinct concepts often confused. The coupon rate is the fixed annual interest the bond pays, expressed as a percentage of its face value, and it is set at issue and stays the same for the bond life. For example, a bond with a face value of one thousand and a seven percent coupon pays seventy rupees a year, always. The yield, by contrast, is the return you actually earn, which depends on the price you pay. If you buy the bond at its face value, the yield equals the coupon. But if you buy it above or below face value, the yield differs: below face value the yield exceeds the coupon, above it the yield is less.

So the coupon is fixed and stated on the bond, while the yield varies with the market price. This is why quoting only the coupon can mislead: a bond with a high coupon might give a low yield if bought at a high premium, and a low-coupon bond might give a high yield if bought at a deep discount. When comparing bonds or judging your return, the yield, especially the yield to maturity, is the meaningful figure, not the coupon rate alone. This calculator shows the coupon alongside the yields so you can see the difference clearly.

How do semi-annual coupons affect the yield?

Many bonds pay coupons semi-annually, twice a year, rather than annually, and this affects the precise yield calculation. When coupons are paid semi-annually, each payment is half the annual coupon, and there are twice as many payments over the bond life. The exact yield to maturity for a semi-annual bond is found by solving for the semi-annual discount rate and then annualising it, which gives a slightly different figure from assuming annual payments, because the more frequent payments allow more reinvestment and slightly change the timing of cash flows. The effect is usually small but real. This calculator assumes annual coupon payments for simplicity, so for a bond that actually pays semi-annually, the yield it shows is a close approximation but not the exact semi-annual figure.

If you need the precise yield for a semi-annual bond, you would use a calculator that accounts for the payment frequency, entering the number of payments per year. For most purposes, the annual-payment yield this calculator gives is a good guide, and the difference from the semi-annual figure is modest. When comparing bonds, ensure you are comparing like with like on payment frequency, and note that Indian government securities typically pay semi-annual coupons, so treat this calculator figure as a close annual-equivalent estimate.

What is yield to call?

Yield to call is a yield measure for callable bonds, which are bonds the issuer can redeem early, before maturity, at a specified call price on certain dates. For such bonds, the yield to maturity may not be the relevant measure, because the bond might be called before it matures. Yield to call is the return you would earn if the bond is called at the earliest call date rather than held to maturity, computed similarly to yield to maturity but using the call date and call price instead of the maturity date and face value. Issuers typically call bonds when interest rates have fallen, so they can refinance at lower rates, which is disadvantageous to the investor, who then has to reinvest at the lower prevailing rates.

So for a callable bond, prudent investors look at the yield to call as well as the yield to maturity, and sometimes the lower of the two, called the yield to worst, as a conservative measure. This calculator computes the yield to maturity, which is appropriate for non-callable bonds, including most government securities, which are generally not callable. If you are evaluating a callable bond, you would additionally consider the yield to call, which requires the call date and price. For standard government bonds held to maturity, the yield to maturity this calculator provides is the right measure.

How are government bonds different from fixed deposits?

Government bonds and fixed deposits are both relatively safe fixed-income options but differ in several ways. Government bonds are securities issued by the government, tradable in the market, so their price and yield fluctuate with interest rates, and you can buy or sell them before maturity, though the price may differ from face value. Fixed deposits are bank deposits with a rate fixed at the outset for a set term, not tradable, with a fixed maturity value known in advance. On safety, government bonds carry the sovereign guarantee for the full amount, while bank deposits are insured only up to a limit, so government bonds are arguably safer for large sums. On return, government bond yields move with the market, so you can lock in a yield by buying and holding, but if you sell early the price varies; a fixed deposit gives a certain return if held to term.

On liquidity, government bonds can be sold in the market, while fixed deposits allow premature withdrawal with a penalty. On yield, government bonds and fixed deposits often offer broadly comparable returns for similar terms, with the exact comparison depending on prevailing rates. This calculator computes the yield on a government bond so you can compare it with a fixed deposit rate; both are taxable at your slab, so compare the post-tax returns for your bracket.

Why do longer bonds react more to rate changes?

Longer-maturity bonds react more strongly to interest rate changes than shorter bonds, a property known as duration or interest rate sensitivity. When market rates change, the price of a bond adjusts so that its yield matches the new rates, and this price change is larger for bonds with more years to maturity. The reason is that a longer bond has more future cash flows, further out in time, whose present values are more affected by a change in the discount rate. So a one percent rise in rates causes a bigger price fall for a twenty-year bond than for a two-year bond, and vice versa for a rate fall. This means longer bonds carry greater price risk if you might sell before maturity, but also greater price gains if rates fall.

For an investor holding to maturity, the yield to maturity is locked in at purchase regardless, so the interim price swings do not affect the final return, but for one who might sell, the longer bond price volatility matters. This is why bond investors consider not just the yield but the maturity and duration when assessing risk. This calculator computes the yield for any maturity you enter, so you can see how the yield relates to the price, but remember that a longer bond, while it may offer a similar yield, carries more price risk if you do not hold it to maturity.

How accurate is this bond yield calculator?

This calculator is mathematically accurate for the inputs you provide. The current yield is a simple exact calculation, coupon over price. The approximate yield to maturity uses the standard approximation formula, which is an estimate by design. The exact yield to maturity is computed by an iterative solver that finds the discount rate equating the bond cash flows to its price to a high precision, so it is the true yield to maturity under the calculator assumptions. Those assumptions are that coupons are paid annually and reinvested at the yield to maturity rate, and that you hold to maturity. The main limitations to accuracy for a real bond are: if the bond pays semi-annually, the exact figure would differ slightly, as this calculator assumes annual payments; if you sell before maturity, your return depends on the price then, not the YTM; if reinvestment rates differ from the YTM, your realised return differs; and the calculator does not include taxes, transaction costs, or accrued interest.

Also, bond prices change continuously, so use the current market price for an accurate result. Within these assumptions, the yields the calculator computes are precise and reliable for comparing bonds and understanding returns. For a definitive figure on a specific bond, especially a semi-annual one, confirm with the issuer or a professional bond calculator that handles the exact conventions, but for education and comparison, this calculator gives accurate, useful yields.

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