Home
Class 12
PHYSICS
The Young's modulii of brass ans steel a...

The Young's modulii of brass ans steel are in the ratio of `1 : 2`. A brass wire and a steel wire of the same length are extended by the same amount under the same deforming force. If `r_(B)` and `r_(S)` are the radii of brass and steel wires respectively, then

A

`r_(S) = (r_(B))/(2)`

B

`r_(S) = (r_(B))/(sqrt(2))`

C

`r_(S) = sqrt(2)r_(B)`

D

`r_(S) = 2r_(B)`

Text Solution

Verified by Experts

The correct Answer is:
B

`(Y_(B))/(Y_(S)) = (1)/(2) = (r_(S)^(2))/(r_(B)^(2))`
Promotional Banner

Topper's Solved these Questions

  • ELASTICITY

    MARVEL PUBLICATION|Exercise Test Your Grasp - 5|15 Videos
  • CURRENT ELECTRICITY

    MARVEL PUBLICATION|Exercise MCQ|151 Videos
  • ELECTROMAGNETIC INDUCTION AND ALTERNATING CURRENTS

    MARVEL PUBLICATION|Exercise TEST YOUR GRASP - 16|30 Videos

Similar Questions

Explore conceptually related problems

The Young's modulus of brass and steel are respectively 1.0xx10^(11)N//m^(2) and 2.0xx10^(11)N//m^(2) . A brass wire and steel wire of the same length are extended by 1mm each under the same force. If radii of brass and steel wires are R_(B) and R_(S) respectively,. then

Young's modulus of brass and steel are 10 xx 10^(10) N//m and 2 xx 10^(11) N//m^(2) , respectively. A brass wire and a steel wire of the same length are extended by 1 mm under the same force. The radii of the brass and steel wires are R_(B) and R_(S) . respectively. Then

The Young's modulus of brass and steel are respectively 1.0 xx 10^(11) Nm^(-2) and 2.0 xx 10^(11) Nm^(-2) . A brass wire and a steel wire of the same length are extended by 1 mm each under the same force. If radii of bras and steel wires are R_(B) and R_(s) respectively, then

The young 's modulus of brass and steel are 1.0 xx 10^(11) Nm^(-2) and 2.0 xx 10^(11) N//m^(2) . Respectively . A brass wire and steel wire of the same length extend by 1 mm, each under the same forece . It radii of brass and steel wires are R_(B) and R_(S) respectively, them

The Young's modulus of steel is twice that of brass. Two wires of the same length and of the same area of cross section, one of steel and another of brass are suspended from the same roof. If we want the lower ends of the wires to be at the same level, then the weight added to the steel and brass wires must be in the ratio of

A copper wire and a steel wire of the same diameter and length are joined end and a force is applied which stretches their combined length by 1 cm. Then, the two wires will have

Two wire of the same material and length stretched by the same force. If the ratio of the radii of the two wires is n : 1 then the ratio of their elongations is