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I presume you asking, "How can an atom of size about 1 angstrom absorb a photon whose wavelength is 5000 angstroms? Wouldn't the photon be too large for that atom?"

The paradox is resolved in this way: the instant you start to discuss electro-magnetic radiation as a photon instead of a transverse electro-magnetic wave, then you negate the wave-length aspect of the light. Instead, you view light as a collection of photons -- particles whose "size" (if that word has meaning) is point-like -- with a specific energy instead of specific wavelength.

A photon is NOT a snake-like wave, vibrating like a rubber band, with a length at least that of its wave-length, as it moves through a medium. A photon is a point particle with a specific energy.

You can describe light as a EM wave with a wave-length OR as a collection of point particles. You can NOT do both at the same time. Light exhibits the characteristics of one OR the other, but NEVER both.

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12y ago
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1mo ago

An atom can absorb a photon of 5000 wavelength through the process of photon absorption, where the energy of the photon is transferred to the atom, promoting an electron to a higher energy state within the atom. The size of the atom, in this case 1 angstrom, does not limit its ability to absorb the photon, as the interaction is determined by the energy of the photon and the energy levels of the atom.

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Q: How can an atom of size 1angstrom can absorb a photon of 5000 wavelength?
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What is the energy in a quantum of radiation having wave length 5000?

The energy of a quantum of radiation is inversely proportional to its wavelength. The energy of a photon with a wavelength of 5000 Angstroms (500 nm) is approximately 2.48 electronvolts.


What is a sound wave of 125hz and the speed of 5000 ms?

A sound wave with a frequency of 125 Hz has a wavelength of 40 meters (speed = frequency x wavelength). At a speed of 5000 m/s, this sound wave would have a period of 0.08 seconds (period = 1 / frequency).


What is the wavelength of the Hz radio wave used by decontrolled clocks and wristwatches?

The radio waves used by radio-controlled clocks and wristwatches operate at a frequency of 60 kHz, which corresponds to a wavelength of approximately 5000 meters. This wavelength allows the signal to penetrate buildings and obstacles, ensuring accurate time synchronization.


What is the period of a wave with a wave speed of 50 meters per second and a wavelength of 10 milimeters?

The period of a wave can be calculated using the equation Period = Wavelength / Wave Speed. Plugging in the values, we get Period = 10 mm / 50 m/s = 0.2 milliseconds.


What is the energy in a quantum of radiation having a wave length of 5000 A?

The energy of a quantum of radiation can be calculated using the equation E = hc/λ, where h is Planck's constant (6.626 x 10^-34 J·s), c is the speed of light (3 x 10^8 m/s), and λ is the wavelength (5000 Å = 5000 x 10^-10 m). Substituting these values, the energy would be approximately 3.97 x 10^-19 Joules.

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What is a sound wave of 125hz and the speed of 5000 ms?

A sound wave with a frequency of 125 Hz has a wavelength of 40 meters (speed = frequency x wavelength). At a speed of 5000 m/s, this sound wave would have a period of 0.08 seconds (period = 1 / frequency).


What is the wavelength of the Hz radio wave used by decontrolled clocks and wristwatches?

The radio waves used by radio-controlled clocks and wristwatches operate at a frequency of 60 kHz, which corresponds to a wavelength of approximately 5000 meters. This wavelength allows the signal to penetrate buildings and obstacles, ensuring accurate time synchronization.


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What is the energy in a quantum of radiation having a wave length of 5000 A?

The energy of a quantum of radiation can be calculated using the equation E = hc/λ, where h is Planck's constant (6.626 x 10^-34 J·s), c is the speed of light (3 x 10^8 m/s), and λ is the wavelength (5000 Å = 5000 x 10^-10 m). Substituting these values, the energy would be approximately 3.97 x 10^-19 Joules.