What is the spring constant if a 0.25 kg rock stretches a spring by 0.25 m?

In summary, a solid is a state of matter with tightly packed particles and a fixed shape and volume, different from liquids and gases. Young's Modulus, or modulus of elasticity, measures the stiffness of a solid and helps with designing structures to withstand forces. It is calculated by the ratio of stress to strain and can be affected by temperature, pressure, and microstructure. Some real-world applications include construction, aerospace, and medical devices.
  • #1
iamtrojan3
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Homework Statement


Hang a 0.25 kg rock from the end of a spring. If the spring stretches 0.25 m, what is the spring constant?


Homework Equations


i'd assume
F/A=Y(Change in L/Lo)


The Attempt at a Solution


I can do it if there was Area, but there isn't. there's probably another equation for this thta i missed in class.
Thanks to anyone tat help:smile:
 
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  • #2
Looks more like a Hooke's law problem to me??
 
  • #3
like as in f=-kx. what orce is present besides the springs?
 
  • #4
yea it is hooks law, thanks again
 

FAQ: What is the spring constant if a 0.25 kg rock stretches a spring by 0.25 m?

What is a solid and how is it different from a liquid or gas?

A solid is a state of matter in which the particles are tightly packed together and have a fixed shape and volume. This is different from a liquid, which has a definite volume but takes the shape of its container, and a gas, which has neither a fixed shape nor volume.

What is Young's Modulus and why is it important?

Young's Modulus, also known as the modulus of elasticity, is a measure of the stiffness of a solid material. It is important because it helps engineers and scientists understand how materials will behave under stress and strain, and allows them to design structures that can withstand certain forces without breaking.

How is Young's Modulus calculated?

Young's Modulus is calculated by taking the ratio of stress (force per unit area) to strain (change in length per unit length) in a material. This is represented by the equation E = σ/ε, where E is Young's Modulus, σ is stress, and ε is strain.

What factors can affect Young's Modulus?

The main factors that can affect Young's Modulus are temperature, pressure, and the material's microstructure. For example, increasing temperature can cause a decrease in Young's Modulus, while increasing pressure can cause an increase in Young's Modulus.

What are some real-world applications of Young's Modulus?

Young's Modulus is used in many engineering and scientific applications, including designing and testing materials for construction, aerospace, and automotive industries. It is also used in medical devices and prosthetics to ensure they can withstand the stresses of everyday use.

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