Displacement

Written by Jerry Ratzlaff on . Posted in Classical Mechanics

displacement 6Displacement, abbreviated as d or DISP, is the change in position.  Displacement is a vector quantity having magnitude and direction, some of these include acceleration, drag, force, lift, momentum, thrust, torque, velocity, and weight.

 

Displacement formulas

FORMULA: SOLVE FOR:
\(\large{ d =  v \; t }\)   
\(\large{ d = v_i \; t + \frac {1}{2} \; a \; t^2  }\)  (acceleration) (initial velocity) (time)
\(\large{ d =   A \; sin \; ( \omega \; t )  }\) (amplitude)
\(\large{ d =  \frac {P_d \; t}{F}   }\) (displacement power) (force) (time)
\(\large{ d = x_f  - x_i }\)  (final position) (initial position)
\(\large{ d = \frac {\tau}{F} }\) (force) (torque)
\(\large{ d = \frac{W}{F} }\) (force) (work)

Where:

\(\large{ d }\) = displacement

\(\large{ a }\) = acceleration

\(\large{ A }\) = amplitude

\(\large{ \omega }\)   (Greek symbol omega) = angular frequency

\(\large{ P_d }\) = displacement power

\(\large{ F }\) = force

\(\large{ x_f }\) = final position

\(\large{ x_i }\) = initial position

\(\large{ P }\) = power

\(\large{ t }\) = time

\(\large{ \tau }\)  (Greek symbol tau) = torque

\(\large{ v }\) = velocity

\(\large{ v_i }\) =  initial velocity

\(\large{ W }\) = work

 

Tags: Equations for Velocity Equations for Motion Equations for Displacement