1369 Square Root. Check the answer 37 x 37 = 1369. For example, the square root of 1521 (which is denoted by √1521) is 39.

find the square root of the following by long division
find the square root of the following by long division from brainly.in

What is the difference between principal square root and perfect square root? Minus the product of divisor from the first bar and bring the next bar down. 1,369 is a perfect square1,369 = 37 * 37square root of 1,369:

Easy Solution Verified By Toppr Correct Option Is A 37 We Get A Remainder 0 And Quotient As 37 Using Division Method.


Hence, the square root of 1369 is 37. Find the square root of 1369 by long division method. Square root of 147.1369 is 12.13.

Given √1369 + √(0.0615 + X) = 37.25.………………………………………….(1) ∵ 1369 = 37², √1369.


We would show this in mathematical form with the square root symbol, which is called the radical symbol: Join the numbers in pairs, starting the digit in unit place of the number.:step ii find the largest numbers whose square is either greater or equal to number. We call this the square root of 1369 in radical form.

Find The Square Root Of 1369.


(vi) 1369 rough65 × 5 = 32566 × 6 = 39667 × 7 = 469therefore, √1369 = 37 Find the square root of 0.1369 or any other real number, positive or negative. Minus the product of divisor from the first bar and bring the next bar down.

1369 Cut Last 2 Digits 7X7 = 49 Thus Last Digit Of Sq Root Is 7 For Sure Now Check First Two Digit As Follows 1X1= 1 2X2= 4 3X3=9 4X4=16Which Is >13 Thus Answer Is 37


The square root of 0.1369 is defined as the positive real number such that, multiplied by itself, results in 0.1369. The prime factors of1369 are 37 x 37. Ex 6.4, 1 find the square root of each of the following numbers by division method.

Remember , The Square Of A Number Is That Number Times Itself.


Sqrt(1369) factor 1369 into its prime factors 1369 = 372 to simplify a square root, we extract factors which are squares, i.e.,. Square root is a number which when multiplied by itself results in the original number. This number becomes both the quotient and the divisor.

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