the radius of a conducting wire is doubled. what will be the ratio of its new specific resistance to the old one?
Answers
Answered by
94
If specific resistance is P
P = RA/L
P = πr^2R/L
P1/P2 = (r1/r2)^2
P1/P2 = (r/(2r))^2
P1/P2 = 1/4
P2 = 4P1
P2/P1 = 4/1
Ratio of its new specific resistance to the old one is 4 : 1
P = RA/L
P = πr^2R/L
P1/P2 = (r1/r2)^2
P1/P2 = (r/(2r))^2
P1/P2 = 1/4
P2 = 4P1
P2/P1 = 4/1
Ratio of its new specific resistance to the old one is 4 : 1
Answered by
15
If specific resistance is P
P = RA/L
P = πr^2R/L
P1/P2 = (r1/r2)^2
P1/P2 = (r/(2r))^2
P1/P2 = 1/4
P2 = 4P1
P2/P1 = 4/1
Ratio of its new specific resistance to the old one is 4 : 1
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