Example 1
- l = 2
- scale = 50000
100000
What is the length at 2 and scale 50000? 100000. Plain a×b.
Type the length on the map and the scale. L = a×b. 2 and 50000 give 100000. 3 and 1000 give 3000. 1.5 and 2000 give 3000.
Two fields, plain multiplication. The calculator does not know centimetres or kilometres. An integer product goes as a string, a fraction as six decimal places.
Enter data and click Calculate.
Map scale in this calculator is only a product. Length on the map times the scale. 2 and 50000 give 100000. 3 and 1000 give 3000. The engine calls a*b, nothing else.
The fields are l and scale. 1.5 and 2000 give 3000, again an integer string. 1.5 and 1.5 give 2.250000, because 2.25 is not an integer. The calculator does not append m or km.
An empty field is a blank value and a blank. Zero times the scale gives 0. A minus length gives a minus. The header units switch does not multiply anything.
This is not a miles-to-kilometres converter. This is not cylinder volume. Here two factors and a product.
1.5 and 2000 stay 3000 whatever the header label says.
2 and 50000 give 100000. 3 and 1000 give 3000. 1.5 and 2000 give 3000.
L = a × b
Scale in this calculator is a×b. 2 and 50000 give 100000. 3 and 1000 give 3000. 1.5 and 2000 give 3000.
100000
What is the length at 2 and scale 50000? 100000. Plain a×b.
3000
What is the length at 3 and scale 1000? 3000.
3000
What is the length at 1.5 and scale 2000? 3000. An integer string.
100000. 2×50000. The calculator only multiplies.
l times the scale. L = a×b. No units in the result.
3000. A plain product.
3000. An integer result goes as the string 3000.
No. The result is a number. The units label does not multiply.
a blank value. The result stays blank.
Yes. Zero times the scale leaves 0.
When the product is not an integer. 1.5×1.5 give 2.250000.
Yes. 1.5 and 1,5 are the same length.
No. Two factors, one product.
The calculator computes the same formula as the definition below.
Page updated in 2026.