Elementary School Math Quiz: Compare Decimals To Hundredths
20 questions · exam conditions
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Compare Decimals To HundredthsQuestion 1 of 20

Lily is comparing the weights of two packages. Package A weighs 0.080.08 kilograms and Package B weighs 0.80.8 kilograms. She needs to ship the package that weighs less than 0.10.1 kilograms. Which package should she choose?

Package A
Package B
Either package
Neither package
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Elementary School Math Quiz

Elementary School Math Quiz: Compare Decimals To Hundredths

Practice Compare Decimals To Hundredths in Elementary School Math with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.

What this quiz covers

This quiz focuses on Compare Decimals To Hundredths, giving you a quick way to practice the rules, question types, and explanations that matter most for Elementary School Math.

How to use this quiz

Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.

All questions

Question 1

Lily is comparing the weights of two packages. Package A weighs 0.080.08 kilograms and Package B weighs 0.80.8 kilograms. She needs to ship the package that weighs less than 0.10.1 kilograms. Which package should she choose?

  1. Package A (correct answer)
  2. Package B
  3. Either package
  4. Neither package
Explanation: Package A is correct because 0.080.08 kilograms is less than 0.10.1 kilograms. Package B is incorrect because 0.80.8 kilograms is greater than 0.10.1 kilograms. Either package is incorrect because Package B does not meet the weight requirement. Neither package is incorrect because Package A does meet the requirement.

Question 2

Carlos measured the rainfall for three days: Monday 0.070.07 inches, Tuesday 0.70.7 inches, and Wednesday 0.700.70 inches. He wants to list the days in order from least to greatest rainfall. What is the correct order?

  1. Monday, Tuesday, Wednesday because 0.07<0.7<0.700.07 < 0.7 < 0.70
  2. Monday, Wednesday, Tuesday because 0.07<0.70<0.70.07 < 0.70 < 0.7
  3. Tuesday, Wednesday, Monday because 0.7<0.70<0.070.7 < 0.70 < 0.07
  4. Monday, then Tuesday and Wednesday tie because 0.07<0.7=0.700.07 < 0.7 = 0.70 (correct answer)
Explanation: Convert all decimals to hundredths for comparison: Monday = 0.070.07, Tuesday = 0.700.70, Wednesday = 0.700.70. Since 0.07<0.700.07 < 0.70 and 0.70=0.700.70 = 0.70, Monday has the least rainfall and Tuesday and Wednesday are tied for the most. Choice A incorrectly suggests 0.7<0.700.7 < 0.70. Choice B makes the same error. Choice C incorrectly orders all three values. Only choice D correctly recognizes that 0.7=0.700.7 = 0.70 while 0.070.07 is smallest.

Question 3

Which decimal is greater: 0.630.63 or 0.360.36?

  1. 0.63 is greater than 0.36 (correct answer)
  2. 0.36 is greater than 0.63
  3. 0.63 and 0.36 are equal
  4. 0.63 and 0.36 cannot be compared
Explanation: Comparing the tenths digits shows 6 tenths is greater than 3 tenths, so 0.63 is greater than 0.36. Choice B reverses the comparison, naming the smaller decimal as the greater one. Choice C is incorrect because the two decimals have different digit values and are not equal. Choice D is incorrect because both decimals are fully specified numbers that can always be compared. Choice A correctly identifies the greater decimal.

Question 4

Compare 0.810.81 and 0.180.18. Which symbol makes this true: 0.81 ‾ 0.180.81\ \underline{\hspace{2em}}\ 0.18?

  1. #ERROR!
  2. <
  3. ≠
  4.  (correct answer)
Explanation: 0.81 is greater than 0.18 because 8 tenths is greater than 1 tenth, so 0.81 > 0.18. Choice A is wrong because the two decimals are not equal. Choice B reverses the correct direction of the comparison. Choice C only shows that the numbers differ without stating which one is larger, so it does not complete the comparison the question asks for.

Question 5

Chen and Amir each ate part of the same-sized sandwich. Chen ate 0.320.32 of a sandwich and Amir ate 0.290.29 of a sandwich. Who ate more?

  1. They ate the same amount
  2. Chen (correct answer)
  3. You cannot tell without knowing how many pieces the sandwich was cut into
  4. Amir
Explanation: The correct answer is B, Chen, because 0.320.32 is greater than 0.290.29 when the two decimals are compared. Choice A is incorrect since the two decimal values are not equal. Choice C is incorrect because the sandwiches are the same size, so the decimal amounts can be compared directly. Choice D reverses the comparison and picks the smaller amount.

Question 6

Maya and Jamal each measured rope using the same meter stick. Maya has 0.680.68 meters and Jamal has 0.630.63 meters. Who has more rope?

  1. Maya (correct answer)
  2. Jamal
  3. Not enough information because the units are different
  4. They have the same amount
Explanation: The correct answer is Maya, because 0.68 meters is greater than 0.63 meters when comparing the tenths and hundredths digits. Choice B, Jamal, is incorrect because 0.63 is the smaller decimal amount. Choice C is incorrect because both measurements use the same unit, meters, so there is enough information to compare them. Choice D is incorrect because 0.68 and 0.63 are different values, not equal amounts.

Question 7

A track coach recorded the running times for the 100-meter dash. Jamie finished in 12.0512.05 seconds, Kelly finished in 12.512.5 seconds, and Luis finished in 12.5012.50 seconds. The coach wants to award medals to the three fastest runners, but needs to break any ties fairly. How should the coach rank these three times?

  1. Jamie 1st (12.0512.05), Kelly 2nd (12.512.5), Luis 3rd (12.5012.50) because all times are different
  2. Jamie 1st (12.0512.05), then Kelly and Luis tie for 2nd because 12.5=12.5012.5 = 12.50 (correct answer)
  3. Luis 1st (12.5012.50), Kelly 2nd (12.512.5), Jamie 3rd (12.0512.05) in order of increasing digits
  4. All three tie for 1st place because the differences between times are less than 0.10.1 seconds
Explanation: For running times, smaller numbers are better (faster). Converting to hundredths: Jamie = 12.0512.05, Kelly = 12.5012.50, Luis = 12.5012.50. Since 12.05<12.5012.05 < 12.50 and 12.50=12.5012.50 = 12.50, Jamie is fastest (1st place) and Kelly and Luis tie for 2nd place. Choice A incorrectly treats 12.512.5 and 12.5012.50 as different. Choice C reverses the ranking (would be correct for distances, not times). Choice D incorrectly creates a three-way tie.

Question 8

Which decimal is greater: 0.360.36 or 0.630.63?

  1. 0.36 is greater than 0.63
  2. 0.63 and 0.36 are equal
  3. 0.63 is greater than 0.36 (correct answer)
  4. Cannot be compared
Explanation: Comparing the tenths digits shows 6 tenths is greater than 3 tenths, so 0.63 is greater than 0.36. Choice A reverses the true relationship between the two decimals. Choice B is incorrect because the two decimals have different digit values and are not equal. Choice D is incorrect because both decimals are fully specified numbers that can always be compared. Choice C correctly identifies the greater decimal.

Question 9

Keisha and Carlos each filled the same-sized cup. Keisha poured in 0.580.58 liters and Carlos poured in 0.850.85 liters. Who poured in less?

  1. Not enough information because the cups might be different sizes
  2. Carlos
  3. Keisha (correct answer)
  4. They poured in the same amount
Explanation: Keisha poured less because 0.58 liters is less than 0.85 liters , comparing the tenths digits, 5 is less than 8. Choice A is incorrect because both amounts are given and can be compared directly. Choice B reverses which person poured less. Choice D is wrong because the two amounts are not equal.

Question 10

On a number line from 0 to 1, 0.410.41 is to the left of 0.490.49. What does this mean?

  1. 0.41=0.490.41 = 0.49
  2. 0.41>0.490.41 > 0.49
  3. 0.41<0.490.41 < 0.49 (correct answer)
  4. Cannot be compared
Explanation: On a number line, numbers further to the left are smaller than numbers to the right. Since 0.410.41 sits to the left of 0.490.49, it must be the smaller value, so 0.41<0.490.41 < 0.49. Choice A is incorrect because two different positions on the number line cannot represent equal values. Choice B reverses the relationship, treating the leftward number as the larger one. Choice D is incorrect because both decimals are placed on the same number line and can always be compared.

Question 11

0.740.74 ‾\underline{\hspace{2em}} 0.470.47. Choose the correct symbol.

  1. #ERROR!
  2. <
  3. ≥
  4.  (correct answer)
Explanation: 0.74 is greater than 0.47 because 7 tenths is greater than 4 tenths, so 0.74 > 0.47. Choice A is wrong because the two decimals are not equal. Choice B reverses the correct direction of the comparison. Choice C incorrectly allows for equality, which isn't the case here.

Question 12

Yuki measured two plants using the same ruler. Plant A is 0.710.71 meters tall and Plant B is 0.170.17 meters tall. Which plant is taller?

  1. Plant A is taller (correct answer)
  2. Plant B is taller
  3. They are equal in height
  4. Cannot be determined
Explanation: Comparing the tenths digits shows 7 tenths is greater than 1 tenth, so 0.710.71 meters is taller than 0.170.17 meters, meaning Plant A is taller. Choice B reverses the true comparison between the two heights. Choice C is incorrect because the two decimals have different digit values and are not equal. Choice D is incorrect because both heights are fully specified numbers that can always be compared. Choice A correctly identifies the taller plant.

Question 13

Marcus wrote the inequality 0.3<0.25<0.350.3 < 0.25 < 0.35, but his teacher said it is incorrect. Which shows these three numbers correctly ordered from least to greatest?

  1. 0.35<0.25<0.30.35 < 0.25 < 0.3
  2. 0.25<0.35<0.30.25 < 0.35 < 0.3
  3. 0.25<0.3<0.350.25 < 0.3 < 0.35 (correct answer)
  4. 0.3<0.35<0.250.3 < 0.35 < 0.25
Explanation: 0.25<0.3<0.350.25 < 0.3 < 0.35 is correct because 0.250.25 is the smallest value and 0.350.35 is the largest. 0.35<0.25<0.30.35 < 0.25 < 0.3 is incorrect because it places the largest value first. 0.25<0.35<0.30.25 < 0.35 < 0.3 is incorrect because 0.350.35 is actually larger than 0.30.3. 0.3<0.35<0.250.3 < 0.35 < 0.25 is incorrect because 0.250.25 is placed last even though it is the smallest.

Question 14

Keisha and Carlos each filled the same-sized cup. Keisha poured in 0.580.58 liters and Carlos poured in 0.850.85 liters. Who poured in less?

  1. Keisha (correct answer)
  2. They poured in the same amount
  3. Cannot be determined
  4. Carlos
Explanation: Keisha poured less because 0.58<0.850.58 < 0.85. They did not pour the same amount because the two decimals are different. Cannot be determined is incorrect because both amounts are given and the cups are the same size. Carlos poured more, not less, since 0.85>0.580.85 > 0.58.

Question 15

Which symbol correctly compares 0.470.47 and 0.520.52?

  1. < (correct answer)
  2. ≤
  3. #ERROR!
Explanation: Since 0.47 is less than 0.52, the correct symbol is <, making Choice A correct. Choice B, ≤, would only apply if the two decimals could be equal, but they are not. Choice C, =, would mean the two decimals are the same value, which they are not. Choice D, >, would mean 0.47 is greater than 0.52, which is the reverse of the true relationship. Comparing the tenths digit, 4 versus 5, shows right away that 0.47 is the smaller number.

Question 16

On the number line, point 0.410.41 is to the left of point 0.490.49. What does this mean?

  1. 0.41<0.490.41 < 0.49 (correct answer)
  2. 0.410.41 and 0.490.49 cannot be compared
  3. 0.41>0.490.41 > 0.49
  4. 0.41=0.490.41 = 0.49
Explanation: A point farther left on the number line represents a smaller value, so 0.41 being to the left of 0.49 means 0.41 is less than 0.49. Choice B incorrectly claims the values cannot be compared, even though both are shown on the number line. Choice C reverses the correct direction of the comparison. Choice D is incorrect since the two points are at different locations, meaning the values are not equal.

Question 17

Which symbol correctly compares 0.250.25 and 0.520.52?

  2. ≥
  3. #ERROR!
  4. < (correct answer)
Explanation: Since 0.25 is less than 0.52, the correct symbol is <, making Choice D correct. Choice A, >, would mean 0.25 is greater than 0.52, which is not true. Choice B, ≥, would mean 0.25 is greater than or equal to 0.52, which is also not true. Choice C, =, would mean the two decimals are equal, but 0.52 is more than twice as large as 0.25. Comparing the tenths digit, 2 versus 5, shows right away that 0.25 is the smaller number.

Question 18

Compare the decimals. Which symbol makes this true: 0.600.60 ‾\underline{\hspace{2em}} 0.060.06?

  1. ≠
  2.  (correct answer)
  3. <
  4. #ERROR!
Explanation: Since 0.60 has 6 tenths while 0.06 has only 6 hundredths, 0.60 is the larger value, so the greater-than symbol makes the statement true, making Choice B correct. Choice A does not show which value is larger. Choice C reverses the comparison and would make the statement false. Choice D is incorrect because 0.60 and 0.06 represent different amounts.

Question 19

Sofia and Jamal each have the same-size water bottle. Sofia drank 0.780.78 of her bottle, and Jamal drank 0.870.87. Who drank more?

  1. Not enough information to compare
  2. They drank the same amount
  3. Sofia
  4. Jamal (correct answer)
Explanation: Comparing the tenths place of each decimal shows 0.87 has an 8 while 0.78 has a 7, so 0.87 is greater and Jamal drank more. Choice A is incorrect since both amounts are given and can be compared directly. Choice B is incorrect because 0.78 and 0.87 are different values, not equal amounts. Choice C reverses the comparison, since Sofia's amount is actually the smaller one.

Question 20

Maya has two pieces of ribbon. The first piece is 0.380.38 meters long. The second piece is 0.40.4 meters long. Which piece of ribbon is longer?

  1. The first piece, because 0.38>0.40.38 > 0.4
  2. The second piece, because 0.4>0.380.4 > 0.38 (correct answer)
  3. They are the same length
  4. The first piece, because 38>438 > 4 when comparing the digits
Explanation: Comparing tenths: 0.40.4 has 4 tenths, while 0.380.38 has only 3 tenths. Since 4>34 > 3, 0.4>0.380.4 > 0.38, so the second piece is longer. Choice A reverses the comparison. Choice C is incorrect because the two lengths are not equal. Choice D compares the digits 38 and 4 directly without lining up the place values, which is not a valid way to compare decimals.