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841=\sqrt{841} =

A29

B31

C27

D23

Answer:

A. 29

Read Explanation:

Method of Calculation

  • To find the square root of 841, note that it is a three-digit number between the squares of 20 (400) and 30 (900).
  • Since the last digit of 841 is 1, the square root must end in either 1 or 9 (because 1*1=1 and 9*9=81).
  • Test the potential candidates: 21 * 21 = 441 (too low) and 29 * 29 = 841.

Key Mathematical Facts

  • 841 is the square of 29 (29² = 841).
  • It is an odd number and a perfect square.
  • In prime factorization, 841 is expressed as 29 × 29 or 29².
  • Candidates should memorize squares up to 30 to solve such problems quickly in time-bound examinations.

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10²: 100 :: 100²: ---
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2025+30310+x=(22)2\sqrt{20\frac25+30\frac{3}{10}+x}=(2\sqrt{2})^2

$$ആയാൽ x ൻ്റെ വില എത്ര?