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krazyrwe krazyrwe
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4 years ago



[Ques. 2] 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 alt= />
  The marked measurement in the figure above indicates _____.
 
  a. 2-1/8 inches
  b. 2-3/16 feet
  c. 2-1/4 inches
  d. 2-1/2 feet"



[Ques. 3] The metric ruler is typically divided into _____.
 
  a. inches and half inches
  b. centimeters and millimeters
  c. millimeters and decimeters
  d. eighth inches and sixteenth inches



[Ques. 4] When a number is stated as a percentage, it means that number represents a portion of _____.
 
  a. 50
  b. 100
  c. 250
  d. 1,000



[Ques. 5] The improper fraction 37/6 can be changed to the mixed number _____.
 
  a. 6
  b. 5-7/16
  c. 6-1/6
  d. 37
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Answer verified by a subject expert
apyattapyatt
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Posts: 306
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4 years ago
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1)  

2)  a

3)  b

4)  b

5)  c
1

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