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## Calculate The Energy Of The Violet Light Emitted By A Hydrogen Atom With A Wavelength Of 410.1 Nm.

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## Answers ( 3 )

## Calculate The Energy Of The Violet Light Emitted By A Hydrogen Atom With A Wavelength Of 410.1 Nm.

Ultraviolet (UV) radiation has a broad spectrum, which includes ultraviolet light with a wavelength of 410.1 nm. In this article, we will calculate the energy of this particular UV light. Since UV radiation has the ability to damage cells and cause cancer, it is important to be aware of its harmful effects. By understanding the energy of UV radiation, we can better protect ourselves from its damaging effects. In this article, we will use the Stefan-Boltzmann law to calculate the energy of 410.1 nm UV radiation.

## Background Information

The energy of a violet light emitted by a hydrogen atom with a wavelength of . nm is 938.6 joules.

## Calculating The Energy Of Violet Light Emitted By A Hydrogen Atom

The energy of violet light emitted by a hydrogen atom with a wavelength of . nm is calculated to be 9.14 eV.

## Results

Hydrogen atoms emit violet light with a wavelength of . Nm. The energy of this violet light is 1.66 MeV.

🤔 Have you ever wondered about the energy of the violet light emitted by a hydrogen atom with a wavelength of 410.1 nm? 🤔

It turns out that this is a question with a relatively simple answer – the energy of the light emitted depends on the frequency of the light! 🤓

When talking about the energy of light, we usually refer to it in terms of its frequency. Frequency is the number of waves that pass a point in a given amount of time and is usually measured in hertz (Hz). 📊

So, in order to calculate the energy of the violet light emitted by a hydrogen atom at a wavelength of 410.1 nm, we need to work out the frequency of the light. 🤔

To do this, we can use the following formula:

Frequency (in Hz) = Speed of light (in m/s) ÷ Wavelength (in m).

Using this formula, we can calculate that the frequency of the violet light emitted by the hydrogen atom is 7.3 x 10^14 Hz. 🤓

Now that we know the frequency of the light, we can calculate its energy. To do this, we use the following formula:

Energy (in joules) = Planck’s constant (in Js) x Frequency (in Hz).

Using this formula, we can calculate that the energy of the violet light emitted by the hydrogen atom is 4.07 x 10^-19 Joules. 🤩

So, there you have it – the energy of the violet light emitted by a hydrogen atom with a wavelength of 410.1 nm is 4.07 x 10^-19 Joules. 🤓

The energy of the violet light emitted by a hydrogen atom with a wavelength of 410.1 nm can be calculated using a simple equation based on Planck’s Law. This law states that the energy (E) of any photon is proportional to its frequency (ν). The equation for calculating the energy of visible light with a given wavelength is E = hc/λ, where h is Planck’s constant and c is the speed of light in vacuum. Thus, in order to find out the energy associated with 410.1 nm photons, we must first calculate their frequency: ν = c/λ = 3 x 10^8 m/s / 4.101 x 10^-7 m = 7.4 x 10^14 Hz. Now, using this value and Planck’s Law we can calculate the energy associated with these violet photons: E = 6.