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Decimal Equivalents |
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Equivalents Things that look different, but, are the same. |
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Recognizing equivalent decimals:
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The following are examples of decimal equivalents.
| Decimal Equivalents | ||
| 7.4 and 7.40 | change to | 7.40 and 7.40 |
| 6.87 and 6.8700 | change to | 6.8700 and 6.8700 |
| 0.3450 and 0.345 | change to | 0.3450 and 0.3450 |
| 0.60 and 0.6 | change to | 0.60 and 0.60 |
The following show why .1 = .10 (1 of 10 = 10 of 100)
The following shows why .3 = .30 ( 3 of 10 = 30 of 100)
The following shows why .7 = .70 (7 of 10 = 70 of 100)
The following shows why .30 = .3 (30 of 100 = 3 of 10)
.30 = .3
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Check Your Understanding
Explain why the following pairs are numbers are equivalent ...
0.2 and 0.20
0.70 and 0.7
.1 and .10
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Check Your Understanding
If you were to compare the following pairs of numbers, Are they equivalents ....
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1. 2.04 and 2.4
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2. 32.5 and 3.25
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3. 0.24 and .240
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4. 1.240 and 1.24
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5. 0.60 and 0.6
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Check Your Understanding
Enter two numbers between 0 and 999.9999 that are equivalent.
Click the button "Check" and check your answer.
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