This math topic involves understanding and calculating map scales using metric units. The problems focus on converting the scale given in centimeters, millimeters, or other units on a map to their actual representations in meters, decimeters, or dekameters. The solutions involve converting measurements across different metric units and determining the scale as the ratio (e.g., 1:10, 1:100, etc.), often involving powers of 10 up to 1000. The exercises enhance skills in measurement conversions and interpreting scales, crucial for understanding real-world distances on maps.

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Metric Unit Scale on Map - Find Scale - Power of 10 (less than 1000) - Change Unit Worksheet

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Metric Unit Scale on Map - Find Scale - Power of 10 (less than 1000) ...
1
4 cm on the map represents 4 dam. What is the scale of the map?
An svg image showing a math problem
a
1:1,000
b
1:10
c
1:1,000,000
d
1:100,000
2
6 mm on the map represents 60 cm. What is the scale of the map?
An svg image showing a math problem
a
1:100,000
b
1:1
c
1:100
d
1:1,000
3
9 cm on the map represents 0.9 m. What is the scale of the map?
An svg image showing a math problem
a
1:10
b
1:100
c
1:1,000
d
1:0
e
1:1
4
2 cm on the map represents 2 dam. What is the scale of the map?
An svg image showing a math problem
a
1:10
b
1:1,000,000
c
1:1
d
1:1,000
e
1:100,000
5
2 mm on the map represents 20 dm. What is the scale of the map?
An svg image showing a math problem
a
1:1
b
1:100
c
1:1,000
d
1:10,000
6
7 mm on the map represents 7 cm. What is the scale of the map?
An svg image showing a math problem
a
1:100
b
1:10
c
1:0
d
1:10,000
e
1:1
f
1:1,000
7
5 cm on the map represents 5 dam. What is the scale of the map?
An svg image showing a math problem
a
1:1
b
1:1,000
c
1:10
d
1:100,000
e
1:1,000,000
f
1:100
8
2 cm on the map represents 20 dm. What is the scale of the map?
An svg image showing a math problem
a
1:1,000
b
1:100
c
1:10,000
d
1:100,000