two identical wires A and B each of length L carry the same current I . wire A is bent into a circle of radius R and wire B is bent to form a square of side . if Ba and Bb are the value of magnetic field at the centers of a circle and square respectively , then the ratio Ba/Bb is
a => π²/8
b => π²/16√2
c=> π²/16
d => π²/8√2
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paridhigupta1234:
thnx
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Hello pari : -)
magnetic field in case of circle of radius R we have as see the photo I made for you in the paint you will get the mindset to solve this question !
Ba = > U ° I / 2R
as 2πR = > L here L = > length of wire
R = > L / 2π
now we put the value of R in U ° I / 2R
Ba = > U°I / ( 2 × L/2) = > U°I π / L
magnetic field in case f square of side a we get
Bb = > 4 ×U°/4π × I /a/2 ( 1/√2 + 1/√2 ) which means
Bb = >4IU°/πa√2 = > U°2√2 I /aπ
4a = > L we get a = > L/4 = > Bb = > 8√2 U°I /πL
dividing Ba/Bb we get π²/8√2
hopes this helps you
@ engineer gopal khandelwal b-tech IIT ROORKEY !
magnetic field in case of circle of radius R we have as see the photo I made for you in the paint you will get the mindset to solve this question !
Ba = > U ° I / 2R
as 2πR = > L here L = > length of wire
R = > L / 2π
now we put the value of R in U ° I / 2R
Ba = > U°I / ( 2 × L/2) = > U°I π / L
magnetic field in case f square of side a we get
Bb = > 4 ×U°/4π × I /a/2 ( 1/√2 + 1/√2 ) which means
Bb = >4IU°/πa√2 = > U°2√2 I /aπ
4a = > L we get a = > L/4 = > Bb = > 8√2 U°I /πL
dividing Ba/Bb we get π²/8√2
hopes this helps you
@ engineer gopal khandelwal b-tech IIT ROORKEY !
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