(a) Interpretation: The kinetic energy in Joule and the de Broglie wavelength in the meter of an electron that has been accelerated by a voltage difference of 30000 V needs to be determined. Concept introduction: Electromagnetic radiation can be defined as the waves of the electromagnetic field which can propagate through space and carries electromagnetic radiant energy. Radio waves, microwaves, infrared, light, ultraviolet, X-rays, and gamma rays are some common examples of electromagnetic radiation. The relation between the wavelength, energy and frequency of the electromagnetic radiations is as given below: E = hν = hc λ Here: ν = frequency c = speed of light λ = wavelength h= Planck's constant E = energy The de Broglie equation purposed the relation between wavelength and mass of the photon. The mathematical expression for this relation is: λ = h m×v Here: v = velocity h = Planck’s constant λ = wavelength
(a) Interpretation: The kinetic energy in Joule and the de Broglie wavelength in the meter of an electron that has been accelerated by a voltage difference of 30000 V needs to be determined. Concept introduction: Electromagnetic radiation can be defined as the waves of the electromagnetic field which can propagate through space and carries electromagnetic radiant energy. Radio waves, microwaves, infrared, light, ultraviolet, X-rays, and gamma rays are some common examples of electromagnetic radiation. The relation between the wavelength, energy and frequency of the electromagnetic radiations is as given below: E = hν = hc λ Here: ν = frequency c = speed of light λ = wavelength h= Planck's constant E = energy The de Broglie equation purposed the relation between wavelength and mass of the photon. The mathematical expression for this relation is: λ = h m×v Here: v = velocity h = Planck’s constant λ = wavelength
Solution Summary: The author explains how the kinetic energy in Joule and the de Broglie wavelength in an electron accelerated by a voltage difference of 30000 V needs to be determined.
Interaction between an electric field and a magnetic field.
Chapter 5, Problem 5.133MP
Interpretation Introduction
(a)
Interpretation:
The kinetic energy in Joule and the de Broglie wavelength in the meter of an electron that has been accelerated by a voltage difference of 30000 V needs to be determined.
Concept introduction:
Electromagnetic radiation can be defined as the waves of the electromagnetic field which can propagate through space and carries electromagnetic radiant energy. Radio waves, microwaves, infrared, light, ultraviolet, X-rays, and gamma rays are some common examples of electromagnetic radiation. The relation between the wavelength, energy and frequency of the electromagnetic radiations is as given below:
E = hν = hcλHere:ν = frequencyc = speed of light λ = wavelengthh= Planck's constant E = energy
The de Broglie equation purposed the relation between wavelength and mass of the photon. The mathematical expression for this relation is:
λ = hm×v
Here:
v = velocity
h = Planck’s constant
λ = wavelength
Interpretation Introduction
(b)
Interpretation:
The energy in Joule of the X-rays emitted by the copper target needs to be determined.
Concept introduction:
Electromagnetic radiation can be defined as the waves of the electromagnetic field which can propagate through space and also carries the electromagnetic radiant energy. Radio waves, microwaves, infrared, light, ultraviolet, X-rays, and gamma rays are some common example of electromagnetic radiations. The relation between the wavelength, energy and frequency of the electromagnetic radiations is as given below:
E = hν = hcλHere:ν = frequencyc = speed of light λ = wavelengthh= Planck's constant E = energy
The de Broglie equation purposed the relation between wavelength and mass of the photon. The mathematical expression for this relation is:
Can you explain how I get these here and show the steps plz?
Give the IUPAC name for this compound Hydrocarbon Condensed Formulas
Hint C2H5 CH2CH3 expand that in all the formula
Part A: (CH3)2CHCH(C2H5)CH2CH2CH3
Give the IUPAC name for this compound.
Part B: CH2=C(C2H5)CH2CH2CH3
Give the IUPAC name for this compound.
Part C: (CH3)2C=CHC(C2H5)=CH2
Give the IUPAC name for this compound.
Part D: CH3C=CCH(C2H5)2
Give the IUPAC name for this compound.
Part E: (CH3)3CC=CCH2CH=C(CH3)2
Select/ Match the correct letter from the image below for the IUPAC names given below:
A
B
C
D
3
E
F
G
H
K
L
Part 1. 4-methylheptane
For example.mmmm Answer Letter H _for part 1
Part 2. 2,4-dimethylhexane
Part 3. 2,3-dimethylpentane
Part 4. 2,2-dimethylhexane
Part 5. 2-ethyl-1,1,3,3-tetramethylcyclopentane
Part 6. 3-ethyl-2-methylpentane
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