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Which inequality correctly orders the numbers 
0.8,-2.7, and -2 ?
Choose 1 answer:
(A) 
-2.7 > -2 > 0.8
(B) 
0.8 > -2.7 > -2
(c) 
0.8 > -2 > -2.7
(D) 
-2 > -2.7 > 0.8

Which inequality correctly orders the numbers 0.8,2.7 0.8,-2.7 , and 2-2 ?\newlineChoose 11 answer:\newline(A) -2.7>-2>0.8 \newline(B) 0.8>-2.7>-2 \newline(C) 0.8>-2>-2.7 \newline(D) -2>-2.7>0.8

Full solution

Q. Which inequality correctly orders the numbers 0.8,2.7 0.8,-2.7 , and 2-2 ?\newlineChoose 11 answer:\newline(A) 2.7>2>0.8 -2.7>-2>0.8 \newline(B) 0.8>2.7>2 0.8>-2.7>-2 \newline(C) 0.8>2>2.7 0.8>-2>-2.7 \newline(D) 2>2.7>0.8 -2>-2.7>0.8
  1. Compare positive and negative numbers: Compare the numbers to determine their order from greatest to least. Start by comparing the positive number with the negative numbers. Since any positive number is greater than any negative number, 0.80.8 is greater than both 2.7-2.7 and 2-2.
  2. Compare negative numbers: Now compare the two negative numbers, 2.7-2.7 and 2-2. Since a number with a smaller absolute value is greater when dealing with negative numbers, 2-2 is greater than 2.7-2.7.
  3. Combine results and write inequality: Combine the results from Step 11 and Step 22 to write the inequality in the correct order. The correct order from greatest to least is 0.80.8, 2-2, 2.7-2.7.
  4. Translate order into inequality: Translate the order into an inequality. The inequality that represents the order from greatest to least is 0.8 > -2 > -2.7.

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