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How do you approximate square root of non perfect square numbers? - Answers
To approximate the square root of any non perfect square number, you can perform a series of steps: # Guess # Divide # Average For example, let's use the number 20. # Guess - the square root of 20 is around 4. # Divide - 20 / 4 = 5 # Average - The average of 4 (our guess) and 5 (our quotient) is 4.5 # Now divide 20 by 4.5 = about 4.44 # Average 4.44 (our quotient) and 4.5 (our last average) = 4.472 # Repeat as many times as necessary to achieve a sufficient approximation.
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How do you approximate square root of non perfect square numbers? - Answers
To approximate the square root of any non perfect square number, you can perform a series of steps: # Guess # Divide # Average For example, let's use the number 20. # Guess - the square root of 20 is around 4. # Divide - 20 / 4 = 5 # Average - The average of 4 (our guess) and 5 (our quotient) is 4.5 # Now divide 20 by 4.5 = about 4.44 # Average 4.44 (our quotient) and 4.5 (our last average) = 4.472 # Repeat as many times as necessary to achieve a sufficient approximation.
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How do you approximate square root of non perfect square numbers? - Answers
To approximate the square root of any non perfect square number, you can perform a series of steps: # Guess # Divide # Average For example, let's use the number 20. # Guess - the square root of 20 is around 4. # Divide - 20 / 4 = 5 # Average - The average of 4 (our guess) and 5 (our quotient) is 4.5 # Now divide 20 by 4.5 = about 4.44 # Average 4.44 (our quotient) and 4.5 (our last average) = 4.472 # Repeat as many times as necessary to achieve a sufficient approximation.
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- og:descriptionTo approximate the square root of any non perfect square number, you can perform a series of steps: # Guess # Divide # Average For example, let's use the number 20. # Guess - the square root of 20 is around 4. # Divide - 20 / 4 = 5 # Average - The average of 4 (our guess) and 5 (our quotient) is 4.5 # Now divide 20 by 4.5 = about 4.44 # Average 4.44 (our quotient) and 4.5 (our last average) = 4.472 # Repeat as many times as necessary to achieve a sufficient approximation.
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