
Standard candles are objects and phenomena that, according to theories of stellar evolution, supernova physics, and galaxy evolution, have a fixed luminosity. They are essential in astronomy for determining distances to objects in the universe. The sun is not a standard candle because standard candles are objects with a known luminosity, and the sun's luminosity is not fixed. However, we can use radar to determine the distance to the sun, and then use that information to calibrate the next step in the cosmic distance ladder.
| Characteristics | Values |
|---|---|
| Definition | Standard candles are objects and phenomena that, according to theories of stellar evolution, supernova physics, and galaxy evolution, have a fixed luminosity. |
| Purpose | Standard candles are essential for determining distances to objects in the universe. |
| Examples | Type 1a supernovae, carbon stars, kilonovae, Cepheid variables, TRGB stars, Tully-Fisher Relation |
| Challenges | Calibration, recognition of members of the class, stacking errors, uncertainties in theories and models, and difficulties in observations. |
| Alternatives | Gravitational waves, Very Long Baseline Interferometry (VLBI) |
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What You'll Learn

Standard candles are astronomical objects with known luminosity
Standard candles are objects and phenomena that, according to theories of stellar evolution, supernova physics, and galaxy evolution, have a fixed luminosity. This means that they emit the same amount of light, no matter where these events occur in the universe. By comparing the apparent brightness of these objects to their intrinsic brightness, astronomers can determine their distance. This is crucial for mapping the universe and understanding the cosmos.
One example of a standard candle is Type 1a supernovae, which are exploding stars. These occur when a white dwarf star in a binary star system gains mass from its companion red giant star. Once the white dwarf exceeds a certain mass (approximately 1.4 solar masses), it can no longer support its weight and explodes. Because these explosions always occur at roughly the same mass, they have a consistent brightness, making them useful for measuring distances in the universe.
Another example of a standard candle is a carbon star, a luminous red giant star near the end of its life. These stars have an overabundance of carbon in their atmospheres, which gives them a distinct reddish colour. Carbon stars have a definite absolute magnitude, making them useful as standard candles for measuring distances.
While standard candles are essential tools in astronomy, they come with some challenges and uncertainties. Calibrating standard candles is a complex process that requires accurate measurements and an understanding of the underlying theories and models. Additionally, there may be slight variations in the properties of standard candles, such as differences in mass or composition, that can affect their brightness. Astronomers must correct for these differences and re-calibrate their measurements accordingly.
Furthermore, the cosmic distance ladder concept demonstrates that no single technique can measure all distances encountered in astronomy. Instead, different methods are used for measuring nearby distances, intermediate distances, and so on. This iterative process involves using one method to calibrate the next, gradually increasing the accuracy of distance measurements. Despite these complexities, standard candles remain a valuable tool for understanding the vast distances and properties of celestial objects in our universe.
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The sun's distance was measured using radar
Standard candles are objects and phenomena that, according to theories of stellar evolution, supernova physics, and galaxy evolution, have a fixed luminosity. Comparing their apparent brightness to their intrinsic brightness provides an indication of their distance. The sun is not a standard candle because it is a strong emitter of radio waves, which swamps the radar reflection.
The sun's distance was not directly measured using radar. However, in the early 1960s, radar was used to measure the distance between Earth and Venus, and from that, the distance between the Earth and the Sun was inferred. This method of inference was also used in the 1800s by measuring the distance between Earth and other planets.
Radar has been bounced off the sun in experiments, with distinct patterns of long and short pulses sent and received. This confirmed that the sun is a physical object, and the distance matched other measurements. These experiments were performed by transmitting a coded signal toward the Sun for 16 minutes, then receiving the echo for the following 16 minutes. The average transmitted power was 500 kW, and the antenna gain was 33 to 36 dB relative to isotropic.
The time it takes for radar to bounce off the sun can be used to calculate the distance to the sun. The speed of light is 299,792,458 m/s, and the round trip time for radar to bounce off the sun is approximately 1000 seconds. This gives a distance of 146,898,304,420 meters, or between 89,415,551 miles and 93,141,199 miles.
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Parallax is used to measure the distance to nearby stars
The Sun is not a standard candle. Standard candles are astronomical objects with known luminosities, such as Type Ia supernovae. The Sun's luminosity is not fixed and cannot be used as a standard candle.
To understand how parallax is used to measure the distance to nearby stars, we must first understand the concept of parallax. Parallax is the apparent displacement of an object due to a change in the observer's viewpoint. A simple way to observe this effect is to hold your hand in front of you and close one eye, then the other. Your hand appears to move against the background, and this effect can be used to measure distances to nearby stars.
As the Earth orbits the Sun, a nearby star's position can be measured at two different points in time, six months apart, when the Earth is on opposite sides of the Sun. The star's apparent motion against the distant background stars is called stellar parallax. By measuring the change in the star's position and knowing the distance between the two viewpoints (in this case, the distance the Earth has travelled in its orbit), astronomers can calculate the distance to the star using trigonometry.
Stellar parallax measurements can be challenging due to the small size of the parallax angles. Parallax angles less than 0.01 arcseconds are difficult to measure from Earth due to atmospheric effects. Space-based telescopes can achieve greater accuracy, measuring angles down to 0.001 arcseconds. However, most stars in our galaxy are beyond 1000 parsecs away, limiting the applicability of this method.
The first successful stellar parallax measurements were made in the 19th century by astronomers Thomas Henderson, Friedrich Georg Wilhelm von Struve, and Friedrich Bessel for the stars Alpha Centauri, Vega, and 61 Cygni. These measurements provided a reliable distance scale to the stars and contributed to the development of three-dimensional maps of the universe.
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Calibration is a challenge with standard candles
Standard candles are objects and phenomena that, according to theories of stellar evolution, supernova physics, and galaxy evolution, have a fixed luminosity. The luminosity of these objects is known, and by comparing their known luminosity to their observed brightness, their distance can be computed using the inverse-square law.
Another challenge with calibration is recognizing members of the class and not mistakenly using a standard candle calibration on an object that does not belong to the class. At extreme distances, where distance indicators are most useful, this recognition problem can be quite serious. Furthermore, there is a recurring question of how standard standard candles are. For example, Type Ia supernovae of known distance appear to have the same brightness, but it is possible that distant Type Ia supernovae have different properties than nearby ones.
To address these challenges, astronomers use the cosmic distance ladder, a series of techniques to measure distances in the universe. Parallax is a foundational method in the cosmic distance ladder, which is effective for measuring the distances of nearby stars. By measuring the distance to objects in ways other than their apparent brightness, such as parallax, astronomers can determine the absolute brightness of objects at the same distance and use those distances to calibrate the next step up the ladder. Gravitational waves, for example, do not require calibration against other distance measures, although the measurement of distance requires the calibration of gravitational wave detectors. Projects such as ACCESS (Absolute Color Calibration Experiment for Standard Stars) aim to improve the calibration of standard candles by gauging the brightness of reference stars with increased precision.
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Type 1a supernovae are used as standard candles
The Sun is not a standard candle. Standard candles are astronomical objects with known luminosities, and the Sun's luminosity is not known.
Type 1a supernovae, on the other hand, are used as standard candles. They are a type of supernova that occurs in binary systems where one of the stars is a white dwarf. The other star can be anything from a giant star to another white dwarf. Type 1a supernovae produce a consistent peak luminosity because of the fixed critical mass at which a white dwarf will explode. This is known as the Chandrasekhar mass, and it is the point at which a white dwarf's core becomes hot and dense enough to spark a nuclear reaction and detonate into a supernova.
The consistent peak luminosity of Type 1a supernovae allows them to be used as standard candles to measure the distance to their host galaxies. The visual magnitude of a Type 1a supernova, as observed from Earth, indicates its distance from Earth. This is because the brightness of an object as it appears from Earth can be used to determine its distance. If an object with a known luminosity appears fainter, it is likely because it is farther away.
The use of Type 1a supernovae as standard candles was pioneered by a collaboration of Chilean and US astronomers, the Calán/Tololo Supernova Survey. In a series of papers in the 1990s, the survey showed that while Type 1a supernovae do not all reach the same peak luminosity, a single parameter measured from the light curve can be used to correct unreddened Type 1a supernovae to standard candle values. This correction is known as the Phillips relationship and can measure relative distances to 7% accuracy.
The similarity in the absolute luminosity profiles of nearly all known Type 1a supernovae has led to their use as a secondary standard candle in extragalactic astronomy. They are also used to measure the expansion rate of the universe and to argue for the existence of dark energy. However, researchers do not fully understand what triggers these strangely uniform explosions, and this uncertainty is a concern for theorists.
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Frequently asked questions
Standard candles are astronomical objects with known luminosities. They are used to determine the distances to other objects in space.
Calibrating standard candles can be difficult. We can measure the distance to certain objects in ways other than their apparent brightness, such as through parallax. If these objects have a standard and consistent absolute brightness, we can calculate how far away they are based on how faint they appear.
Type 1a supernovae are a type of standard candle. They are the explosions of white dwarf stars that exceed their critical mass. Another example is carbon stars, which are luminous red giants with an overabundance of carbon in their atmospheres.
Standard candles are essential in astronomy for determining distances to objects in the universe. They provide a way to measure nearby distances, intermediate distances, and more.
There are some challenges with using standard candles. One issue is calibration, which involves determining the absolute magnitude of the candle accurately. Another problem is correctly recognizing members of a class to avoid using a standard candle calibration on an object that does not belong to that class. There are also other complexities and uncertainties associated with the use of standard candles.











































