Speed Distance Time Calculator

Solve for speed, distance, or time. Enter any two values to calculate the third.

h m s

Result

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All Values

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Speed
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Distance
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Time

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About This Calculator

What it calculates
Solves for speed, distance, or time given the other two values. Handles all unit conversions automatically.
Inputs required
Any two of: speed (with unit), distance (with unit), time (hours + minutes + seconds). Select the unknown you want to find.
Outputs
The solved value in the user's chosen unit, plus a full summary showing speed, distance, and time together.
Formula
Speed = Distance ÷ Time  |  Distance = Speed × Time  |  Time = Distance ÷ Speed
Supported units
Speed: km/h, mph, m/s, knots. Distance: km, miles, meters, feet. Time: hours, minutes, seconds.
Last updated

How to Use This Calculator

  1. Choose what to solve for: Click one of the three tabs — Speed, Distance, or Time — to select the unknown value you want to find.
  2. Enter the two known values: The input fields for the two known values will appear. For speed and distance, select the unit from the dropdown next to each field. For time, enter hours, minutes, and seconds in separate fields (use only the fields you need — leave others at 0).
  3. Click Calculate: The result appears instantly showing the solved value and a summary of all three quantities — making it easy to verify the answer makes sense.

Tips:

  • You can enter partial time values — e.g. 1 hour 30 minutes (no seconds needed). Leave empty fields as 0 or blank.
  • For pace-based sports, switch speed to m/s for shorter distances, or km/h for running and cycling.
  • For nautical calculations, select "knots" for speed and "miles" (nautical miles) for distance.
  • The calculator handles very small and very large values — from microsecond physics to multi-day journeys.

Speed Distance Time Formula

The relationship between speed, distance, and time is one of the most fundamental in physics and everyday life. The three formulas are:

Speed = Distance ÷ Time
Distance = Speed × Time
Time = Distance ÷ Speed

A simple memory aid is the SDT triangle: write S at the top, D on the bottom left, and T on the bottom right. Cover the variable you want to find:

  • Cover S: the remaining D and T are side by side, meaning D ÷ T
  • Cover D: S and T are side by side, meaning S × T
  • Cover T: D and S are stacked, meaning D ÷ S

Units must be consistent. If speed is in km/h, distance must be in km and time in hours. This calculator handles all conversions internally — you can mix any supported units freely and the correct result will be computed and displayed in your chosen output unit.

Average speed vs instantaneous speed: These formulas compute average speed — total distance divided by total time. Instantaneous speed (like a speedometer reading) requires calculus (derivatives). For most practical purposes — trip planning, race pace, logistics — average speed is what you need.

Unit Conversion Reference

This calculator supports all common speed and distance units. Here are the conversion factors used:

Speed UnitTo m/sTo km/hTo mph
1 km/h0.2778 m/s1 km/h0.6214 mph
1 mph0.4470 m/s1.6093 km/h1 mph
1 m/s1 m/s3.6 km/h2.2369 mph
1 knot0.5144 m/s1.852 km/h1.1508 mph
Distance UnitIn Meters
1 kilometre (km)1,000 m
1 mile1,609.344 m
1 meter (m)1 m
1 foot (ft)0.3048 m

Example Calculations

Example 1: Road trip — how long will it take?

Distance = 450 km | Average Speed = 90 km/h

Time = 450 ÷ 90 = 5 hours exactly

Add 30 minutes for fuel/breaks → realistic trip time: 5 hours 30 minutes.

Example 2: Running — how far can you go?

Speed = 10 km/h | Time = 45 minutes (0.75 hours)

Distance = 10 × 0.75 = 7.5 km

A 45-minute run at 10 km/h covers 7.5 km — useful for planning training routes.

Example 3: Cycling race — what was the average speed?

Distance = 160 km | Time = 4 hours 10 minutes

Time in hours = 4 + 10/60 = 4.1667 hours

Speed = 160 ÷ 4.1667 = 38.4 km/h

Example 4: Aviation — flight time at cruising speed

Distance = 550 nautical miles | Speed = 450 knots

Time = 550 ÷ 450 = 1.222 hours = 1 hour 13 minutes

Real-World Applications

The speed-distance-time relationship is used across dozens of contexts every day:

  • Road trips and navigation: Estimate arrival time based on distance and expected average speed. Account for different speed limits on city roads vs highways. This is exactly what GPS apps do behind the scenes.
  • Running and cycling training: Calculate pace (time per km), project race finish times, plan interval training distances. A runner doing 5 min/km = 12 km/h. A cyclist averaging 30 km/h for 2 hours covers 60 km.
  • Logistics and delivery: Fleet managers use speed and distance to schedule deliveries, estimate fuel consumption, and plan driver shift times. A truck averaging 60 km/h for 8 hours covers 480 km.
  • Aviation: Pilots calculate flight time using great-circle distance and cruising airspeed. Wind speed is added (tailwind) or subtracted (headwind) to get ground speed, then distance ÷ ground speed = flight time.
  • Maritime navigation: Ships and boats use speed in knots and distance in nautical miles. A vessel at 15 knots takes 550 ÷ 15 = 36.67 hours to travel 550 nautical miles.
  • Physics and science: Light travels at approximately 299,792 km/s (3 × 10⁸ m/s). Sound travels at 343 m/s at sea level. These constants are used to calculate distances in astronomy and acoustics.
  • School and exam problems: Speed-distance-time problems are standard in school mathematics curricula. This calculator verifies your working instantly.

Frequently Asked Questions

The three formulas: Speed = Distance ÷ Time; Distance = Speed × Time; Time = Distance ÷ Speed. Use the SDT triangle mnemonic — cover the variable you want to find and apply the remaining operation (multiply or divide).
Multiply km/h by 0.621371 to get mph. To convert mph to km/h, multiply by 1.60934. For example: 100 km/h = 62.14 mph. This calculator handles all conversions automatically — select your units and the result is in your chosen unit.
Click "Time", enter your distance and average speed. The result gives pure driving time — add 15–30 minutes per 3–4 hours for breaks, plus buffer for traffic. Real trip time is typically 15–25% more than the calculated driving time.
Click "Speed", enter total distance and total time taken. Average speed = total distance ÷ total time. Note: average speed is not the same as the average of your minimum and maximum speeds — it must be calculated from total distance and total elapsed time.
Speed is a scalar (magnitude only — e.g. 60 km/h). Velocity is a vector (magnitude + direction — e.g. 60 km/h north). For everyday travel calculations, speed is what you need. Velocity matters in physics when direction of motion changes (e.g. circular motion, vectors).
Pace (min/km) = 60 ÷ speed (km/h). For example, 10 km/h = 6 min/km pace. To use this calculator, click "Time", set distance to 1 km, and enter your speed in km/h. The result in minutes is your pace per kilometre.
A knot equals one nautical mile per hour (1.852 km/h or 1.151 mph). It is the standard speed unit in maritime and aviation. This calculator supports knots as a speed option, making it useful for sailors, pilots, and anyone working with nautical charts.
Select what to find (Speed, Distance, or Time), enter the two known values with their units, and click Calculate. All inputs are converted to SI units (metres and seconds) internally for precision, then the result is converted back to your chosen output unit.

Calculator Category

This tool belongs to Date & Time Calculators. Browse similar tools for related calculations.

Results are for informational purposes only. This calculator uses average speed calculations. Actual travel times depend on traffic, terrain, stops, weather, and other real-world factors.