This math topic focuses on understanding and calculating the scale of a map using metric units. The exercises require converting map measurements to actual distances, where both values are given in the same unit (either cm or mm). Students learn to determine the scale ratio in problems where the map measurements and the corresponding real-world distances are all less than 1000 units. These problems serve as an introduction to measurement conversion and map scaling concepts using metric units. Each question provides multiple-choice answers, enhancing the ability to calculate and select the correct scale ratio.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Metric Unit Scale on Map - Find Scale - Less than 1000 - Same Unit Worksheet

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Metric Unit Scale on Map - Find Scale - Less than 1000 - Same Unit
1
6 cm on the map represents 4,800 cm. What is the scale of the map?
An svg image showing a math problem
a
1:80,000
b
1:8,000
c
1:1
d
1:800,000
e
1:800
2
8 mm on the map represents 720 mm. What is the scale of the map?
An svg image showing a math problem
a
1:90,000
b
1:9
c
1:9,000
d
1:1
e
1:90
3
6 mm on the map represents 12,000 mm. What is the scale of the map?
An svg image showing a math problem
a
1:20
b
1:20,000
c
1:2,000
d
1:2
4
5 mm on the map represents 15,000 mm. What is the scale of the map?
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a
1:3,000
b
1:3
c
1:300
d
1:3,000,000
e
1:300,000
5
8 cm on the map represents 640 cm. What is the scale of the map?
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a
1:800
b
1:8
c
1:0
d
1:80,000
e
1:1
f
1:80
6
3 mm on the map represents 90 mm. What is the scale of the map?
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a
1:30
b
1:3,000
c
1:3
d
1:30,000
e
1:0
7
5 mm on the map represents 2,500 mm. What is the scale of the map?
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a
1:500
b
1:1
c
1:5,000
d
1:500,000
e
1:50
8
7 cm on the map represents 630 cm. What is the scale of the map?
An svg image showing a math problem
a
1:90
b
1:1
c
1:9
d
1:900
e
1:9,000