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Order the expressions from least to greatest. {:[11^(1),8^(2)-60,2^(2)×5]:}

Order the expressions from least to greatest.\newline11182−6022×5 11^{1} \quad8^{2}-60 \quad 2^{2} \times 5

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Full solution

Q. Order the expressions from least to greatest.\newline11182−6022×5 11^{1} \quad8^{2}-60 \quad 2^{2} \times 5
  1. Calculate 1111 to the power of 11: Calculate the value of 11111^{1}.\newline111=1111^{1} = 11
  2. Calculate 82−608^2 - 60: Calculate the value of 82−608^{2}-60.\newline82=648^{2} = 64\newline64−60=464 - 60 = 4
  3. Calculate 22×52^2 \times 5: Calculate the value of 22×52^{2}\times5.\newline22=42^{2} = 4\newline4×5=204 \times 5 = 20
  4. Compare calculated values: Compare the calculated values to order them from least to greatest.\newlineWe have 1111, 44, and 2020.\newlineClearly, 4 < 11 < 20.

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