A link in a mechanism is to be subjected to a tensile force that varies from 3500 to 500 N in a cyclical fashion as the mechanis
1 answer:
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Answer:
The magnetic field is
Explanation:
From the question we are told that
The mass of the metal rod is
The current on the rod is
The distance of separation(equivalent to length of the rod ) is
The coefficient of kinetic friction is
The kinetic frictional force is
The constant speed is
Generally the magnetic force on the rod is mathematically represented as
For the rod to move with a constant velocity the magnetic force must be equal to the kinetic frictional force so
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Answer:
The radiation wavelength is 1.08 X 10⁻¹² m
Explanation:
Frequency is the ratio of speed of photon to its wavelength
F = c/λ
where;
c is the speed of the photon = 3 x 10⁸ m/s
λ is the wavelength of gamma ray = ?
F is the frequency of the gamma ray = 1/T
T is the period of radiation = 3.6x10⁻²¹ s
λ = T*C
λ = 3.6x10⁻²¹ * 3 x 10⁸
λ = 1.08 X 10⁻¹² m
Therefore, the radiation wavelength is 1.08 X 10⁻¹² m
(a)
Wien's displacement law is summarized by the equation
where
is the peak wavelength
is Wien's displacement constant
T is the absolute temperature at the surface of the star
For an O-type star, we have
T = 40,000 K
Therefore, its peak wavelength is
(b) Ultraviolet
We can answer this part by looking at the wavelength range of the different parts of the electromagnetic spectrum:
gamma rays
X-rays 1 nm - 1 pm
ultraviolet 380 nm - 1 nm
visible light 750 nm - 380 nm
infrared
microwaves 1 mm -
radio waves > 1 mm
The peak wavelength of this star is
Therefore, it falls in the ultraviolet region.
(c) No
The Keck telescopes is actually a system of 2 telescopes in the Keck Observatory, located in Mauna kea, Hawai.
The two telescopes, thanks to several instruments, are able to detect much of the electromagnetic radiation in the visible ligth and infrared parts of the spectrum. However, they are not able to detect light in the ultraviolet region: therefore, they cannot observe the star mentioned in the previous part of the problem.