Electromagnetic Spectrum - Physics

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Question

An x-ray machine emits electromagnetic photons carrying a frequency of $7.5 \times $10^{17}$ Hz$ . What is the approximate energy carried by each photon?

$h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$$

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Answer

The energy of a photon of a given frequency is determined by the equation

, where is Plank's constant $(h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$)$

So plug in Plank's constant and the frequency of the x-ray photons to get an energy of very near $5.0\times $10^{-16}$J$

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Question

An x-ray machine emits electromagnetic photons carrying a frequency of $7.5 \times $10^{17}$ Hz$ . What is the approximate energy carried by each photon?

$h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$$

Tap to reveal answer

Answer

The energy of a photon of a given frequency is determined by the equation

, where is Plank's constant $(h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$)$

So plug in Plank's constant and the frequency of the x-ray photons to get an energy of very near $5.0\times $10^{-16}$J$

← Didn't Know|Knew It →

Question

An x-ray machine emits electromagnetic photons carrying a frequency of $7.5 \times $10^{17}$ Hz$ . What is the approximate energy carried by each photon?

$h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$$

Tap to reveal answer

Answer

The energy of a photon of a given frequency is determined by the equation

, where is Plank's constant $(h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$)$

So plug in Plank's constant and the frequency of the x-ray photons to get an energy of very near $5.0\times $10^{-16}$J$

← Didn't Know|Knew It →

Question

An x-ray machine emits electromagnetic photons carrying a frequency of $7.5 \times $10^{17}$ Hz$ . What is the approximate energy carried by each photon?

$h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$$

Tap to reveal answer

Answer

The energy of a photon of a given frequency is determined by the equation

, where is Plank's constant $(h=6.63\times $10^{-34}$$$\frac{m^2$\cdot kg}{s}$)$

So plug in Plank's constant and the frequency of the x-ray photons to get an energy of very near $5.0\times $10^{-16}$J$

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