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Free average velocity calculator. Calculate velocity from displacement and time using kinematics formulas. Find average velocity, displacement, and speed with step-by-step physics solutions.
Last updated: February 2, 2026
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Enter starting position
Enter ending position
Enter starting time
Enter ending time
Average Velocity:
20.0000 m/s
Displacement (Δx):
100.0000 m
Time Interval (Δt):
5.0000 s
Average Speed (|v|):
20.0000 m/s
Step-by-Step Solution:
Given: Initial position x₀ = 0 m, Final position xf = 100 m
Initial time t₀ = 0 s, Final time tf = 5 s
Calculate displacement: Δx = xf - x₀ = 100 - 0 = 100.0000 m
Calculate time interval: Δt = tf - t₀ = 5 - 0 = 5.0000 s
Calculate average velocity: v_avg = Δx / Δt = 100.0000 / 5.0000 = 20.0000 m/s
Average speed (magnitude): |v_avg| = 20.0000 m/s
Average Velocity Tips:
Formula
v = Δx / Δt
Displacement divided by time interval
Field
Kinematics
Essential tool for physics motion problems
Formula
Δx = v × Δt
Find displacement from velocity and time
Magnitude
|v_avg|
Absolute value of velocity (always positive)
Variables
x, v, t, a
Position, velocity, time, and acceleration analysis
Analysis
Complete Solution
Comprehensive motion calculations for physics
Object moves from 0 m to 100 m in 5 seconds:
Average Velocity
20 m/s
Displacement
100 m
Time
5 s
Our average velocity calculator uses fundamental kinematics principles to calculate average velocity from position and time data. The calculator finds displacement (change in position), divides by the time interval, and provides both velocity (with direction) and speed (magnitude only).
v_avg = Δx / Δt = (xf - x₀) / (tf - t₀)Where v_avg is average velocity, Δx is displacement (change in position), and Δt is the time interval. The formula calculates the rate of position change, giving a vector quantity that includes both magnitude and direction (sign indicates direction).
Displacement: Δx = xf - x₀ (vector, can be negative)
Time Interval: Δt = tf - t₀ (always positive)
Velocity: Vector quantity (has direction)
Speed: |v_avg| (magnitude only, always positive)
Units: m/s, km/h, ft/s, mph, etc.
Showing displacement and average velocity as slope
Average velocity is a fundamental concept in kinematics and calculus. It represents the average rate of change of position over a time interval. On a position-time graph, average velocity is the slope of the secant line connecting initial and final positions. As the time interval approaches zero, average velocity approaches instantaneous velocity (the derivative dx/dt).
Need help with other physics calculations? Check out our free fall calculator and kinetic energy calculator.
Get Custom Calculator for Your PlatformResults:
Average Velocity: 15 m/s
Displacement: 60 m
Time Interval: 4 s
Speed: 15 m/s
x₀ = 100 m → xf = 40 m in 3 s
v_avg = -20 m/s (backward)
Round trip: x₀ = 0 → 50 m → 0 m
v_avg = 0 m/s (no net displacement)
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