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How do you solve square root manually? - Answers

To solve a square root manually, you can use the method of estimation and refinement. Start by identifying two perfect squares between which your number lies. For example, to find the square root of 20, note that it lies between 4 (2²) and 5 (3²). Then, make an initial estimate (e.g., 4.5), square it (20.25), and adjust your guess based on whether the squared value is too high or too low. Repeat this process until you arrive at a satisfactory approximation.



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How do you solve square root manually? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_solve_square_root_manually

To solve a square root manually, you can use the method of estimation and refinement. Start by identifying two perfect squares between which your number lies. For example, to find the square root of 20, note that it lies between 4 (2²) and 5 (3²). Then, make an initial estimate (e.g., 4.5), square it (20.25), and adjust your guess based on whether the squared value is too high or too low. Repeat this process until you arrive at a satisfactory approximation.



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https://math.answers.com/math-and-arithmetic/How_do_you_solve_square_root_manually

How do you solve square root manually? - Answers

To solve a square root manually, you can use the method of estimation and refinement. Start by identifying two perfect squares between which your number lies. For example, to find the square root of 20, note that it lies between 4 (2²) and 5 (3²). Then, make an initial estimate (e.g., 4.5), square it (20.25), and adjust your guess based on whether the squared value is too high or too low. Repeat this process until you arrive at a satisfactory approximation.

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      To solve a square root manually, you can use the method of estimation and refinement. Start by identifying two perfect squares between which your number lies. For example, to find the square root of 20, note that it lies between 4 (2²) and 5 (3²). Then, make an initial estimate (e.g., 4.5), square it (20.25), and adjust your guess based on whether the squared value is too high or too low. Repeat this process until you arrive at a satisfactory approximation.

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