Question

square root of 50625 by long division method​

Answer 1

Answer:

Step-by-step explanation:

Answer 2

Answer:

The square root of 50625 is 225.

Step-by-step explanation:

• Dividing the given number into pair of two digits from right to left.
• Taking the left most pair of digit and finding the nearest square number.
• In this case, the left most digit is 5 and nearest square number is 4 (which is square of 2).
• Write 2 as a division and quotient.
• Subtracting 4 from 5 and writing remainder in next line.
• Write the second left pair of digits just besides the remainder.
• In this case, the remainder is 1 and second left pair of digit is 06; hence it becomes 106.
• Now, add the above divisor and quotient. In this case, it is 2 + 2 = 4 .
• Now, choose a number such that writing it besides the new divisor and multiplying with the same number, nearly divides the remainder pair.
• In this case, 42 x 2 = 84 and it nearly divides 106 leaving remainder 22.
• Write 2 in the quotient part.
• Again, proceeding in the same manner. Writing the next pair of digits besides the remainder.
• Adding divisor and quotient ( 42+ 2 = 44); and finding a number which on multiplying divides the remainder pair nearest.
• In this case, the remainder pair is 2225.
• The number is 445 x 5 = 2225.
• Writing 5 in the quotient part.
• The square root of 50625 is 225.