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06 Numbers and Powers

Delete Entire Photo Library? What Actually Happens

Card No. 06·65746 · Updated · Standard formula, shown below

Average pace 5.00 min/km
Average speed
12.00 km/h
Result
Finish time
50 min
You entered
Distance
10 km
You entered
You enter
Finish time, Distance
You get
Average pace, Average speed
Rounding
2 dp

Deleting your entire photo library is permanent in most cases, and it removes every photo and video from the device and, depending on your settings, from cloud backups like iCloud Photos or Google Photos. Before you confirm that action, you need to know exactly where your photos live, how the deletion syncs across devices, and what, if anything, you can recover afterward.

Formula

The calculator above is a standard pace and speed converter for running, cycling, or walking. It takes your finish time and distance and returns your average pace and average speed. The formulas are:

  • Pace (min/km) = Time (minutes) ÷ Distance (km)
  • Speed (km/h) = Distance (km) ÷ (Time (minutes) ÷ 60)

Where Time is the total minutes elapsed, and Distance is the length of the trip in kilometers. Pace tells you how many minutes each kilometer took; speed tells you how many kilometers you covered in one hour. The two are reciprocals of each other when you account for the 60-minute hour.

Worked Example

Using the default values from the calculator: you finish a 10 km run in 50 minutes.

  1. Pace = 50 ÷ 10 = 5.00 min/km
  2. Speed = 10 ÷ (50 ÷ 60) = 10 ÷ 0.8333 = 12.00 km/h

The calculator shows an average pace of 5.00 min/km and an average speed of 12.00 km/h. This matches the standard definition: a 50-minute 10K is a 5-minute-per-kilometer pace, which converts to 12 km/h.

When to Use This Calculator

Use this tool whenever you have a finish time and a known distance and want a consistent pace or speed figure. Runners often track pace in min/km or min/mile; cyclists and drivers usually think in km/h or mph. The calculator handles the unit conversion internally if you enter distance in kilometers and time in minutes. If you train in miles, convert miles to kilometers first (1 mile = 1.60934 km) or use a pace calculator that accepts miles directly.

The result is an average over the whole trip. It does not show splits, elevation changes, stops, or variations in effort. A hilly 10K with the same finish time will have the same average pace but a very different effort profile than a flat one.

How to Read the Result

Pace is the more common metric for runners because it directly maps to effort: a 5:00 min/km pace feels different from a 6:00 min/km pace. Speed is more natural for cyclists and drivers. The two numbers are mathematically linked, so you only need one for planning. If you know your target pace, you can estimate finish time; if you know your target speed, you can estimate pace.

For training, compare your average pace on the same route over time. A faster average pace on the same distance means improved fitness, provided conditions (weather, terrain) are similar. For commuting or touring, average speed helps estimate arrival times.

Common Mistakes and Unit Mix-Ups

  • Mixing minutes and hours: If you enter a time like 1:30:00 as 90 minutes, the calculator works. If you enter 1.5 hours, you must convert to 90 minutes first.
  • Using miles with kilometers: A 10-mile run is not the same as a 10 km run. Always convert distance to the same unit system as your pace target.
  • Rounding too early: Rounding pace to 5.0 min/km before computing speed introduces error. Do all arithmetic with full precision, then round the final answer.
  • Confusing pace and speed: A higher speed means a lower pace. A 12 km/h runner has a 5:00 min/km pace, not a 12:00 min/km pace.

Limits of the Formula

The formula assumes constant speed over the entire distance. Real-world movement includes stops, accelerations, and terrain changes. The average pace is still useful, but it will not match your instantaneous pace on any given segment. The formula also ignores time spent not moving; if you pause your watch at traffic lights, the elapsed time is shorter than the total clock time, so your average pace will be faster than your real-world pace including stops.

For very short distances (under 400 m) or very long ones (over 100 km), the average pace can be misleading because anaerobic vs. aerobic effort changes drastically. Use this calculator for typical training runs, bike rides, and walks, not for sprint intervals.

Frequently Asked Questions

How do I convert min/km to min/mile?

Multiply the min/km pace by 1.60934. For example, a 5:00 min/km pace is 5 × 1.60934 = 8:03 per mile. Conversely, divide a min/mile pace by 1.60934 to get min/km.

What is a good running pace for a beginner?

There is no universal number. A comfortable conversational pace for a beginner might be 7:00–9:00 min/km (11–8.5 km/h). The best pace is one you can sustain for the intended distance without excessive fatigue. Use this calculator to find your current average pace, then set a realistic target.

Does elevation gain affect average pace?

Yes. The same effort on a hilly course produces a slower average pace than on a flat one. The calculator only uses time and distance, so it cannot account for elevation. For hilly routes, compare your pace to previous runs on the same route, not to flat runs.

Can I use this for cycling or walking?

Yes. The formula is the same for any distance-based activity. Cyclists typically use speed (km/h) more than pace, while walkers use pace (min/km). Enter your time and distance, and read the output you prefer.

How do I calculate finish time from a target pace?

Multiply your target pace (min/km) by the distance (km). For example, a 5:30 min/km pace over 10 km gives 55 minutes. Add extra time for stops or difficult terrain if you are planning a race.

Related

Formula used
in t | Finish time | min | 50 | 0
in d | Distance | km | 10 | 0 | 100000
out pace | Average pace | min/km | t / d | 2
out speed | Average speed | km/h | d / (t / 60) | 2

Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work

Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.

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