Tangential Acceleration Solution

STEP 0: Pre-Calculation Summary
Formula Used
Tangential Acceleration = Angular Acceleration*Radius of Curvature
at = α*Rc
This formula uses 3 Variables
Variables Used
Tangential Acceleration - (Measured in Meter per Square Second) - Tangential acceleration is defined as the rate of change of tangential velocity of the matter in the circular path.
Angular Acceleration - (Measured in Radian per Square Second) - Angular acceleration refers to the time rate of change of angular velocity.
Radius of Curvature - (Measured in Meter) - The Radius of Curvature is the reciprocal of the curvature.
STEP 1: Convert Input(s) to Base Unit
Angular Acceleration: 1.6 Radian per Square Second --> 1.6 Radian per Square Second No Conversion Required
Radius of Curvature: 15 Meter --> 15 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
at = α*Rc --> 1.6*15
Evaluating ... ...
at = 24
STEP 3: Convert Result to Output's Unit
24 Meter per Square Second --> No Conversion Required
FINAL ANSWER
24 Meter per Square Second <-- Tangential Acceleration
(Calculation completed in 00.004 seconds)

Credits

Created by Anshika Arya
National Institute Of Technology (NIT), Hamirpur
Anshika Arya has created this Calculator and 2000+ more calculators!
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18 Kinematics Calculators

Angular Displacement given Initial Angular Velocity Angular Acceleration and Time
Go Angular Displacement = Initial Angular Velocity*Time Taken to Travel the Path+(Angular Acceleration*Time Taken to Travel the Path^2)/2
Displacement of Body given Initial Velocity Acceleration and Time
Go Displacement of Body = Initial Velocity*Time Taken to Travel the Path+(Acceleration of Body*Time Taken to Travel the Path^2)/2
Angular Displacement given Initial Angular Velocity Final Angular Velocity and Time
Go Angular Displacement = ((Initial Angular Velocity+Final Angular Velocity)/2)*Time Taken to Travel the Path
Angular Displacement of Body for given Initial and Final Angular Velocity
Go Angular Displacement = (Final Angular Velocity^2-Initial Angular Velocity^2)/(2*Angular Acceleration)
Final Angular Velocity given Initial Angular Velocity Angular Acceleration and Time
Go Final Angular Velocity = Initial Angular Velocity+Angular Acceleration*Time Taken to Travel the Path
Displacement of Body given Initial Velocity and Final Velocity
Go Displacement of Body = ((Initial Velocity+Final Velocity)/2)*Time Taken to Travel the Path
Angle Traced in Nth Second (Accelerated Rotatory Motion)
Go Angular Displacement = Initial Angular Velocity+((2*Nth Second-1)/2)*Angular Acceleration
Displacement of Body given Initial Velocity Final Velocity and Acceleration
Go Displacement of Body = (Final Velocity^2-Initial Velocity^2)/(2*Acceleration of Body)
Final Velocity of Body
Go Final Velocity = Initial Velocity+Acceleration of Body*Time Taken to Travel the Path
Final Velocity of Freely Falling Body from Height when it Reaches Ground
Go Velocity on Reaching Ground = sqrt(2*Acceleration due to Gravity*Height of Crack)
Distance Travelled in Nth Second (Accelerated Translatory Motion)
Go Distance Traveled = Initial Velocity+((2*Nth Second-1)/2)*Acceleration of Body
Resultant Acceleration
Go Resultant Acceleration = sqrt(Tangential Acceleration^2+Normal Acceleration^2)
Angle of Inclination of Resultant Acceleration with Tangential Acceleration
Go Inclination Angle = atan(Normal Acceleration/Tangential Acceleration)
Tangential Acceleration
Go Tangential Acceleration = Angular Acceleration*Radius of Curvature
Centripetal or Radial Acceleration
Go Angular Acceleration = Angular Velocity^2*Radius of Curvature
Normal Acceleration
Go Normal Acceleration = Angular Velocity^2*Radius of Curvature
Angular Velocity given Tangential Velocity
Go Angular Velocity = Tangential Velocity/Radius of Curvature
Average Velocity of Body given Initial and Final Velocity
Go Average Velocity = (Initial Velocity+Final Velocity)/2

Tangential Acceleration Formula

Tangential Acceleration = Angular Acceleration*Radius of Curvature
at = α*Rc

What is tangential acceleration?

The concept of tangential acceleration is used to measure the change in the tangential velocity of a point with a specific radius with the change in time. Tangential acceleration is defined as the rate of change of tangential velocity of the matter in the circular path.

How to Calculate Tangential Acceleration?

Tangential Acceleration calculator uses Tangential Acceleration = Angular Acceleration*Radius of Curvature to calculate the Tangential Acceleration, Tangential Acceleration is the measure of how quickly a tangential velocity changes. It will be equal to the product of angular acceleration and the radius of the rotation. Tangential Acceleration is denoted by at symbol.

How to calculate Tangential Acceleration using this online calculator? To use this online calculator for Tangential Acceleration, enter Angular Acceleration (α) & Radius of Curvature (Rc) and hit the calculate button. Here is how the Tangential Acceleration calculation can be explained with given input values -> 24 = 1.6*15.

FAQ

What is Tangential Acceleration?
Tangential Acceleration is the measure of how quickly a tangential velocity changes. It will be equal to the product of angular acceleration and the radius of the rotation and is represented as at = α*Rc or Tangential Acceleration = Angular Acceleration*Radius of Curvature. Angular acceleration refers to the time rate of change of angular velocity & The Radius of Curvature is the reciprocal of the curvature.
How to calculate Tangential Acceleration?
Tangential Acceleration is the measure of how quickly a tangential velocity changes. It will be equal to the product of angular acceleration and the radius of the rotation is calculated using Tangential Acceleration = Angular Acceleration*Radius of Curvature. To calculate Tangential Acceleration, you need Angular Acceleration (α) & Radius of Curvature (Rc). With our tool, you need to enter the respective value for Angular Acceleration & Radius of Curvature and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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