What is dark energy? Describe two ways that we can infer its presence.

Short Answer

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Dark energy is a hypothetical form of energy proposed to permeate all space, that helps explain the accelerated expansion of the universe. Its presence has been inferred through two key ways: 1) Observing supernovae - distant supernovae are fainter than expected which infers that the universe's expansion rate is accelerating. 2) Measuring cosmic microwave background radiation - this radiation's temperature variations reveal subtle density differences in the early universe suggesting room for an energy component, assumed to be dark energy.

Step by step solution

01

Understanding Dark Energy

Dark energy is a hypothetical form of energy that is proposed to permeate all spaces throughout the universe, contributing to accelerated expansion. The term 'Dark Energy' refers to this phenomenon because it is not directly observable and is understood principally through its gravitational effects.
02

Inferring Dark Energy - Supernova Observations

The first way we can infer the presence of dark energy is through observing supernovae. Supernovae are exploding stars that, at their peak, shine as brightly as an entire galaxy. By observing Supernova 1a events, which are a specific type of supernova event with a consistent peak brightness, astronomers have discovered that distant supernovae are fainter than expected. This implies these supernovae are further away than their redshift suggests, pointing to the conclusion that the expansion rate of the universe is accelerating, which is indicative of dark energy.
03

Inferring Dark Energy - Cosmic Microwave Background Radiation

The second way to infer the presence of dark energy is through measuring the cosmic microwave background (CMB) radiation. CMB radiation is the afterglow left over from the Big Bang, and it offers a snapshot of the universe when it was just 380,000 years old. Variations in the temperature of this radiation across the sky reveal subtle density differences in the early universe. The patterns observed suggest a flat geometry to the universe, implying it must contain the critical density of mass-energy. Given the manifested universe (all known atoms, photons, neutrinos, and dark matter) contributes to less than half of this critical density, it leaves room for an energy component needed to make up the difference; this component is assumed to be dark energy.

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Most popular questions from this chapter

Use Starry Night Enthusiast \({ }^{\mathrm{TM}}\) to compare the distances of objects in the Tully Database with the radius of the Cosmic Light Horizon, the limit of our observable universe. As you will find, the most distant galaxies in this database are a long way away from the Earth and yet these distances are only a small fraction of the distances from which we can see light in our universe. Select Favourites \(>\) Deep Space \(>\) Tully Database to display this collection of galaxies in their correct 3-dimensional positions in space around our position. Stop Time and click on View \(>\) Feet to remove the image of the astronaut's suit from the view. Select Preferences from the File menu (Windows) or the Starry Night Enthusiast menu (Macintosh). In the Preferences dialog, select Cursor Tracking (HUD) in the drop-down box and ensure that Distance from observer, Name and Object type are selected. The view shows the boundaries of the Tully database as a cube. Use the location scroller (hold down the Shift key and mouse button while moving the mouse) to rotate the cube to allow you to choose galaxies on the outer fringes of this space. Use the Hand Tool to examine a selection of the furthest objects from the Earth, which is centered in the view, and write a list of \(10-20\) objects, noting the \(\mathbf{O b}\) ject type and Distance from observer. (a) In your sample, is there a predominance of any one kind of galaxy? If so, what type of galaxy appears to be most common at these distances? (b) Select the furthest of these galaxies and compare their distances with the radius of the cosmic light horizon. What fraction of the radius of the observable universe is covered by the Tully database?

How did the abundance of helium in the universe suggest the existence of the cosmic background radiation?

Use Wien's law (Section \(5-4\) ) to calculate the wavelength at which the cosmic microwave background \((T=2.72 .5 \mathrm{~K})\) is most intense.

Describe how astronomers use the cosmic background radiation to determine the geometry of the universe.

Describe how the expansion of the universe explains Hubble's law.

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