Hi,I'm having difficulty trying to figure out the following

  • Thread starter Thread starter elnino7
  • Start date Start date
  • Tags Tags
    Difficulty Figure
AI Thread Summary
To determine the ratio of the densities of two metals in wires A and B, one can use the relationship between wave speed, tension, and mass per unit length. Given that the tension in wire A is twice that of wire B and its radius is three times greater, the mass per unit length can be expressed in terms of density and volume. By applying the formula for wave speed, which relates velocity to tension and mass per unit length, the densities can be calculated. It may be helpful to substitute hypothetical values for easier calculations. Understanding these relationships is crucial for solving the problem effectively.
elnino7
Messages
1
Reaction score
0
Hi,
I'm having difficulty trying to figure out the following question, I don't know how to even start it. Any help would be appreciated
The question is, wave Pulse travel with the same speed down two wires made of different metals. The wires are stretched between the same two supports. If the tension in wire A is twice that in wire B, and the radius of the wire A is three times that of wire B, what is the ration of the densities of the metals in the two wires?
 
Physics news on Phys.org


elnino7 said:
Hi,
I'm having difficulty trying to figure out the following question, I don't know how to even start it. Any help would be appreciated
The question is, wave Pulse travel with the same speed down two wires made of different metals. The wires are stretched between the same two supports. If the tension in wire A is twice that in wire B, and the radius of the wire A is three times that of wire B, what is the ration of the densities of the metals in the two wires?

Welcome to Physics Forums.

Do you know this relationship?
velocity = sqrt (tension/mass per unit length)​

That (and formulas for volume and density) should mostly do it for you.
 


Just a tip: sometimes it's easier to plug in fake numbers than to work it out symbolically.
 
Back
Top