What is hook's law
Answers were Sorted based on User's Feedback
Answer / saumya ranjan dash
Answer The law that the stress within a solid
is directly proportional to the strain that the solid
exhibits . Hooke's law in simple terms says that strain is
directly proportional to stress. Mathematically, Hooke's law
states that F=-KX,
Where x is the displacement of the end of the spring from its
equilibrium position (in SI units: "m"); F is the restoring
force exerted by the material (in SI units: "N"); and k is
the force constant (or spring constant) (in SI units: "N•m-1"
or "kgs-2").
| Is This Answer Correct ? | 4 Yes | 0 No |
Answer / faiyaz
Stress is directly proportional to the stress that is called Hook law
| Is This Answer Correct ? | 0 Yes | 0 No |
What is the GK Value in Flowmeter?
principle of automatic votage regulator
please tell me how to convert double acting ytc positioner yt-1200 into single acting ytc positioner ?
Shall we get the reading on level transmitter only by termination,without commissioning?
What is the purpose of LO overhead tank in turbines.
How to calibrate a temperature transmitter & how a Cold junction Compensation will be carried out?
How to measure the vibration..?
What are primary elements of measuring pressure?
any body tell me ,contol valve has how many cheractristic? explain it.
key exchanges in wpa,wpa2,tls
Where do we consider the pressure in mbar & where do we consider the pressure in bar & why is it so ?
2 Answers BOC, Jindal Steel and Power,
Explain , how timer based pneumatic control valve will work ?
Civil Engineering (5086)
Mechanical Engineering (4456)
Electrical Engineering (16639)
Electronics Communications (3918)
Chemical Engineering (1095)
Aeronautical Engineering (239)
Bio Engineering (96)
Metallurgy (361)
Industrial Engineering (259)
Instrumentation (3014)
Automobile Engineering (332)
Mechatronics Engineering (97)
Marine Engineering (124)
Power Plant Engineering (172)
Textile Engineering (575)
Production Engineering (25)
Satellite Systems Engineering (106)
Engineering AllOther (1379)