2. A metallic wire of specific resistance s is stretched in such a way that its length is doubled
and area of cross section is halved. Then the specific resistance of the wire will be
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Amarnathreddy answered 2 year(s) ago
A wire of length L and R is stretched so that its length is doubled and the area of cross section is halved. How will its (i) Resistance change (ii) Resistivity change.
A wire of length L and R is stretched so that its length’s doubled and the area
of cross section is halved. How will its
(i) Resistance change
(ii) Resistivity change.
Class-X Physics
person
Asked by Apurbo
Jul 2
1 Like 8552 views
editAnswer Like Follow
1 Answers
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person
Amarnathreddy , SubjectMatterExpert
Member since Jul 09 2013
Data:
Let new length = l'
new Area =, A' and
new resistance = R'
Given, l' = 2l and A' = A/2
As we know
R = (ρl) / A
So, R' = [ρ × 2l] / (A/2) = (4 × ρl) / A = 4 × (ρ l / A )
but R = ρl/A
⇒ R' = 4 ×R
Resitivity depends on the nature of material not on the length, temperature or Area of cross-section.
So, resitivity will remain Constant.
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Amarnathreddy answered 2 year(s) ago
A wire of length L and R is stretched so that its length is doubled and the area of cross section is halved. How will its (i) Resistance change (ii) Resistivity change.
A wire of length L and R is stretched so that its length’s doubled and the area
of cross section is halved. How will its
(i) Resistance change
(ii) Resistivity change.
Class-X Physics
person
Asked by Apurbo
Jul 2
1 Like 8552 views
editAnswer Like Follow
1 Answers
Top Recommend | Recent
person
Amarnathreddy , SubjectMatterExpert
Member since Jul 09 2013
Data:
Let new length = l'
new Area =, A' and
new resistance = R'
Given, l' = 2l and A' = A/2
As we know
R = (ρl) / A
So, R' = [ρ × 2l] / (A/2) = (4 × ρl) / A = 4 × (ρ l / A )
but R = ρl/A
⇒ R' = 4 ×R
Resitivity depends on the nature of material not on the length, temperature or Area of cross-section.
So, resitivity will remain Constant.
subrata17:
but the answer is s/2
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