Dipto Mandal
Indian Institute of Information Technology (IIIT), Guwahati
Dipto Mandal has created this Calculator and 25+ more calculators!
Anshika Arya
National Institute Of Technology (NIT), Hamirpur
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11 Other formulas that you can solve using the same Inputs

Impedance for LCR Circuit
Impedance=sqrt((Resistance)^2+(1/(Angular Frequency*Capacitance)-(Angular Frequency*Inductance))^2) GO
Impedance for RC Circuit
Impedance=sqrt((Resistance)^2+1/(Angular Frequency*Capacitance)^2) GO
Current Value for Alternating Current
Electric Current=Peak Current*sin(Angular Frequency*Time+Angle A) GO
Impedance for LR Circuit
Impedance=sqrt((Resistance)^2+(Angular Frequency*Inductance)^2) GO
Time Period ( Using Angular Frequency)
Time Period Of Progressive Wave=2*pi/Angular Frequency GO
Running Pace
Running Pace=Distance Traveled/Time Taken to Travel GO
Change In Wavelength When Angular Frequency is Given
Wavelength=Velocity Source*2*pi*Angular Frequency GO
Velocity OF A Progressive Wave(Using Angular Frequency)
Velocity=(Wavelength*Angular Frequency)/(4*pi) GO
Wave Number (Using Angular Frequency)
Wave Number=Angular Frequency/Velocity GO
Velocity Of A Wave(Using Wave Number)
Velocity=Angular Frequency/Wave Number GO
Frequency Of A Progressive Wave
frequency=Angular Frequency/(2*pi) GO

11 Other formulas that calculate the same Output

Acceleration of the follower of tangent cam with roller follower(contact with nose)
Acceleration=((Angular velocity of the cam^2)*Distance b/w cam center and nose center)*((cos(Angle turned by cam when roller is at nose top))+((((Distance b/w roller centre and nose centre^2)*Distance b/w cam center and nose center*cos((2*pi/180)*Angle turned by cam when roller is at nose top))+((Distance b/w cam center and nose center^3)*((sin((4*pi/180)*Angle turned by cam when roller is at nose top))^4)))/sqrt((Distance b/w roller centre and nose centre^2)-((Distance b/w cam center and nose center^2)*((sin(Angle turned by cam when roller is at nose top))^2))))) GO
Acceleration of the follower after time t (Cycloidal motion)
Acceleration=((2*pi*(Angular velocity of the cam^2)*Stroke of the follower)/(Angular displacement of the cam during out stroke^2))*sin((2*pi*Angle through which the cam rotates)/(Angular displacement of the cam during out stroke)) GO
Acceleration of the follower for tangent cam with roller follower(contact with straight flanks)
Acceleration=(Angular velocity of the cam^2)*(Radius of the base circle+Radius of the roller)*((2-((cos(Angle turned by cam from beginning of roller))^2))/((cos(Angle turned by cam from beginning of roller))^3)) GO
Minimum acceleration of the follower for circular arc cam(contact on the circular flank)
Acceleration=(Angular velocity of the cam^2)*(Radius of circular flank-Radius of the base circle)*cos(Total angle of action of cam) GO
Acceleration of the follower for circular arc cam(contact on the circular flank)
Acceleration=(Angular velocity of the cam^2)*(Radius of circular flank-Radius of the base circle)*cos(Angle turned by cam) GO
Acceleration of body in terms of stiffness of the constraint
Acceleration=(-Stiffness of the constraint*Displacement of Body)/Load attached to the free end of constraint GO
Acceleration of body in terms of stiffness of shaft
Acceleration=(-Stiffness of shaft*Displacement of Body)/Load attached to the free end of constraint GO
Min acceleration of follower for tangent cam with roller follower(contact with straight flanks)
Acceleration=(Angular velocity of the cam^2)*(Radius of the base circle+Radius of the roller) GO
Accelaration( K and x given)
Acceleration=(-Constant K*Distance Traveled)/Mass GO
Acceleration
Acceleration=Change in Velocity/Total Time Taken GO
Acceleration of rocket
Acceleration=Thrust/Mass GO

Acceleration in SHM (when angular frequency is given) Formula

Acceleration=-(Angular Frequency^2)*Distance Traveled
a=-(W^2)*D
More formulas
Normal stress or longitudinal stress GO
Longitudinal strain GO
restoring force( when stress is given) GO
Area of the body ( when stress is given ) GO
Time Period of SHM GO
Frequency of SHM GO
Angular frequency of shm GO
Phase in SHM GO
Constant A (when position is given) GO
Restoring force in shm GO
Accelaration( K and x given) GO
Constant K ( when restoring force is given ) GO
Distance from start(when restoring force and k is given) GO
Mass of body( when distance traveled and k is given) GO
Angular frequency ( when constant K and mass is given) GO
constant k (when angular frequency is given) GO
Mass of particle (relating angular frequency w) GO
Distance travelled in shm ( when angular frequency is given ) GO
Velocity of particle in shm GO
Distance traveled ( when velocity is given ) GO
Distance traveled by a particle in shm when velocity becomes zero GO
Total distance traveled( when velocity and angular frequency is given) square of distances traveled GO
Angular frequency(when velocity and distance A given) GO
Square of different distance traveled in shm GO
Change in length when longitudinal stress is given GO
Original length when longitudinal stress is given GO
Volume strain GO
Change in volume of the body when volume strain is given. GO
Original volume of body when strain is given GO
Displacement of upper surface GO
Perpendicular distance between the two surfaces GO
Young's modulus of elasticity GO

What is SHM?

Simple harmonic motion is defined as a periodic motion of a point along a straight line, such that its acceleration is always towards a fixed point in that line and is proportional to its distance from that point.

How to Calculate Acceleration in SHM (when angular frequency is given)?

Acceleration in SHM (when angular frequency is given) calculator uses Acceleration=-(Angular Frequency^2)*Distance Traveled to calculate the Acceleration, The Acceleration in SHM (when angular frequency is given) formula is defined as a motion in which the restoring force is directly proportional to the displacement of the body from its mean position. Acceleration and is denoted by a symbol.

How to calculate Acceleration in SHM (when angular frequency is given) using this online calculator? To use this online calculator for Acceleration in SHM (when angular frequency is given), enter Angular Frequency (W) and Distance Traveled (D) and hit the calculate button. Here is how the Acceleration in SHM (when angular frequency is given) calculation can be explained with given input values -> -50 = -(1^2)*50.

FAQ

What is Acceleration in SHM (when angular frequency is given)?
The Acceleration in SHM (when angular frequency is given) formula is defined as a motion in which the restoring force is directly proportional to the displacement of the body from its mean position and is represented as a=-(W^2)*D or Acceleration=-(Angular Frequency^2)*Distance Traveled. Angular Frequency of a steadily recurring phenomenon expressed in radians per second and Distance Traveled defines how much path an object has covered to reach its destination in a given period.
How to calculate Acceleration in SHM (when angular frequency is given)?
The Acceleration in SHM (when angular frequency is given) formula is defined as a motion in which the restoring force is directly proportional to the displacement of the body from its mean position is calculated using Acceleration=-(Angular Frequency^2)*Distance Traveled. To calculate Acceleration in SHM (when angular frequency is given), you need Angular Frequency (W) and Distance Traveled (D). With our tool, you need to enter the respective value for Angular Frequency and Distance Traveled and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Acceleration?
In this formula, Acceleration uses Angular Frequency and Distance Traveled. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • Acceleration=Change in Velocity/Total Time Taken
  • Acceleration=((2*pi*(Angular velocity of the cam^2)*Stroke of the follower)/(Angular displacement of the cam during out stroke^2))*sin((2*pi*Angle through which the cam rotates)/(Angular displacement of the cam during out stroke))
  • Acceleration=(Angular velocity of the cam^2)*(Radius of the base circle+Radius of the roller)*((2-((cos(Angle turned by cam from beginning of roller))^2))/((cos(Angle turned by cam from beginning of roller))^3))
  • Acceleration=(Angular velocity of the cam^2)*(Radius of the base circle+Radius of the roller)
  • Acceleration=((Angular velocity of the cam^2)*Distance b/w cam center and nose center)*((cos(Angle turned by cam when roller is at nose top))+((((Distance b/w roller centre and nose centre^2)*Distance b/w cam center and nose center*cos((2*pi/180)*Angle turned by cam when roller is at nose top))+((Distance b/w cam center and nose center^3)*((sin((4*pi/180)*Angle turned by cam when roller is at nose top))^4)))/sqrt((Distance b/w roller centre and nose centre^2)-((Distance b/w cam center and nose center^2)*((sin(Angle turned by cam when roller is at nose top))^2)))))
  • Acceleration=(Angular velocity of the cam^2)*(Radius of circular flank-Radius of the base circle)*cos(Total angle of action of cam)
  • Acceleration=(Angular velocity of the cam^2)*(Radius of circular flank-Radius of the base circle)*cos(Angle turned by cam)
  • Acceleration=(-Stiffness of the constraint*Displacement of Body)/Load attached to the free end of constraint
  • Acceleration=(-Stiffness of shaft*Displacement of Body)/Load attached to the free end of constraint
  • Acceleration=(-Constant K*Distance Traveled)/Mass
  • Acceleration=Thrust/Mass
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