Answer
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Hint: In this problem we need to use the SI unit for flux per unit area, since it is equal to the magnetic field. Doing this will solve your problem.
Complete step-by-step answer:
The unit of magnetic field is Tesla. It is the SI unit of magnetic field. Magnetic field is the measure of magnetic flux per unit area.
${\text{1}}\,{\text{tesla = 1}}\,\dfrac{{{\text{weber}}}}{{{{\text{m}}^{\text{2}}}}}$.
Hence, Tesla is the unit of Magnetic field.
So, the correct option is A.
Note: The SI unit of magnetic field is in the name of Nikola Tesla (Symbolized as T). We should know that ${\text{1}}\,{\text{tesla = 1}}\,\dfrac{{{\text{weber}}}}{{{{\text{m}}^{\text{2}}}}}$. We can do this by learning the formula that the magnetic field is equal to flux per unit area also called magnetic density. Knowing this you will get the correct answer.
Complete step-by-step answer:
The unit of magnetic field is Tesla. It is the SI unit of magnetic field. Magnetic field is the measure of magnetic flux per unit area.
${\text{1}}\,{\text{tesla = 1}}\,\dfrac{{{\text{weber}}}}{{{{\text{m}}^{\text{2}}}}}$.
Hence, Tesla is the unit of Magnetic field.
So, the correct option is A.
Note: The SI unit of magnetic field is in the name of Nikola Tesla (Symbolized as T). We should know that ${\text{1}}\,{\text{tesla = 1}}\,\dfrac{{{\text{weber}}}}{{{{\text{m}}^{\text{2}}}}}$. We can do this by learning the formula that the magnetic field is equal to flux per unit area also called magnetic density. Knowing this you will get the correct answer.
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