Hookean body with high elasticity and low Young's modulus?
For example, which body is a Hookean body with high elasticity and low Young's modulus?
PS Rubber is not a Hookeian body!
Some well-known quantum physicist said this on television.
There is a theory that an inner earth exists with openings at the poles and other parts of the earth…is this all a lie or could there be something to it? I would appreciate some good pros and cons!
Basically I understand the rule but when applying it to some tasks I don't really understand it By clicking on the pictures you can see them enlarged if they are too small to read
Hey, I don't understand how to apply G-parity to a meson state. I don't understand how the whole thing works mathematically. For example: How does one come to the conclusion that Pi+ has negative G-parity?
Or did it happen in a fraction of a second and they were mush, due to the pressure
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a pressure or tension spring made of spring steel.
I don’t know exactly what you want to know
e.g. is a body with lower elasticity and high modulus of elasticity steel. But I just don’t find a body that is hookesch and has a high elasticity
What power are you talking about, with a high elasticity? how high should your yield strength be?
Thank you, that wasn’t meant. For me, a yield limit of 1000 N/mm2 is high, how do you define high?
but I still don’t know what exactly you need the material
in principle it is only about the set: “[…]The modulus of elasticity E increases with the resistance of a material against the elastic deformation. This means that the modulus of elasticity E is very high in a body with lower elasticity (e.g. steel) and is significantly lower in a body with high elasticity (e.g. a compression or tension spring made of spring steel).