PHYSICS HIGH SCHOOL

SPEAR is a storage ring at the Stanford Linear Accelerator which has a circulating beam of electrons that are moving at nearly the speed of light (2.998 108 m/s). If a similar ring is about 92.0 m in diameter and has a 0.40 A beam, how many electrons are in the beam

Answers

Answer 1

Answer:

Answer:

$2.4* 10^(12)$

Explanation:

We are given that

Speed of light,v= $2.998* 10^8 m/s$

Diameter of ring,d=92 m

Radius,r= $(d)/(2)=(92)/(2)=46 m$

Current, I=0.40 A

We have to find the number of electrons in the beam.

We know that

Current,I= $(q)/(t)$

Where q= ne

$e=1.6* 10^(-19) C$

Using the formula

$0.40=(1.6* 10^(-19)n)/((2\pi r)/(v))$

$0.40=(1.6* 10^(-19)n* v)/(2\pi r)$

$0.40=(1.6* 10^(-19)n* 2.998* 10^8)/(2\pi* 46)$

$n=(0.40* 2\pi* 46)/(1.6* 10^(-19)* 2.998* 10^8)=2.4* 10^(12)$

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Because the first person who explicitly predicting that theory is Peter Higgs.

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Answers

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Answers

Final answer:

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Explanation:

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An electron in a hydrogen atom undergoes a transition from the n = 3 level to the n = 6 level. To accomplish this, energy, in the form of light, must be absorbed by the hydrogen atom. Calculate the energy of the light (in kJ/photon) associated with this transition.

Answers

Answer: $1.816* 10^(-19) J$

Explanation:

Given

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Explanation:

The Bohr model of the atom states that the energy required to transition between two energy levels is equal to the difference between the inverse squares of the energy levels multiplied by the Rydberg constant:

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