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It is the easiest method known for the manual calculation of the square root of a number. Find the square root of 961 by using division method Ask for details ; Follow Report by Skahil 15.04.2018 Log in to add a comment What is the square root of 25.6000 by the long division method? And next, we will divide the digits into segments, which will be starting from the left side of the segment. Hence, we then use long division method. Solution: We will perform the long division method for the number 961 and the square root of the 961 is 961= 31×31 Notify me of follow-up comments by email. So 248×248= 61,504. 10404= 102×102, 4. And in this step, the new divisor is obtained by taking two times the previous quotient. Take this number as the divisor and quotient of the first group and find the remainder.4. • • To find the least number, we will add 61,500 to obtain a perfect square. Worksheet on Square root using the long division method which helps the students to prepare for the exams or any other tests. How do we get the square root of 21 using the long division method? To find the least number, we will add 6,200 to obtain a perfect square. EASY. So √61500= 247.99, What will be the least number that must be added to 6,200 to obtain a perfect square. And the square root is 247.99. square root is between 30 and 35. now the digit in squaer No. Square root by long division method: Any number can be expressed as a product of prime numbers. What will be the least number which must be added to 61,500 to make it a perfect square. Download Math, Science, English and Many More WorkSheets. √ 961 = q × q = q 2 Translating the word problems in to algebraic expressions. But the square root of 3, √3, is not easy, as 3 is not a perfect square. This method of representation of a number in terms of the product of prime numbers is termed as prime factorization method.It is the easiest method known for the manual calculation of the square root … Answer. Evaluate using the long division method: √10404, The square root of the number 10404 is 5. Evaluate using the long division method: √961, We will perform the long division method for the number 961 and the square root of the 961 is Sum of all three digit numbers divisible by 7 . This method of representation of a number in terms of the product of prime numbers is termed as prime factorization method. Sum of all three digit numbers divisible by 6. The square root of 961 is a quantity (q) that when multiplied by itself will equal 961. So, the perfect square is 248. As the square of 60 is 3600, and by subtracting 3606-3600= 6. Square root by long division method: Any number can be expressed as a product of prime numbers. Remainder when 17 power 23 is divided by 16. 6. Remainder when 2 power 256 is divided by 17. Let us learn here how to find the square root of numbers which … Consider, Find the square root of 4489 by Division method. 6,241- 6,084= 157 Step-by-step explanation: 31 961 31the answer is 31 Find the square root of the following number by division method 961 Cloudflare Ray ID: 5f99d8a5caad2a3f And 6 is the least number that must be subtracted. 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Performance & security by Cloudflare, Please complete the security check to access. Approximate method. Or, √ 961 = 31. Here, below we can see the examples on square root using the long division method with solutions. As the square of 90 is 8,100, and by subtracting 8,125-8,100= 25. So the least number which should be added is 4. And 25 is the least number that must be subtracted. The number which is largest and whose square is equal to or less than the first segment is called as divisor which is also called as quotient. From right to left.2 web Store by taking two times the previous quotient into... Download Math, Science, English and Many More WorkSheets root of 69.3 sum of all digit. Make it a perfect square, as 3 is not easy, as 3 is not a square. Number square root of 961 by division method we can see the long division method cloudflare Ray ID 5f99d8a5caad2a3f... Which will be the least number that must be subtracted from 8,125 to obtain a perfect square digit... 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