square root of 7396 by long division method
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19
Sq. root of 7396 is
Kindly refer to the attachment !
Some rules or steps to follow while doing long division method —
♦ The first thing is to divide the given sq. into pairs where 2 number for each pair.
Always pair the number from Right Hand Side.
As, 7396
after pairing,
‘73’---------------first pair
‘96’---------------second pair
So,
‘73’ ‘96’
actually, we had paired them to make it simple for multiplication.
♦ The number which we will write in the quotient, the same number is to be written in Right Hand Side.
♦ The number which we will write in the quotient should be multiplied with before writing the number in Right Hand Side.
Do this step only after writing the first number.
♦ The remainder should always be 0 inorder to bring the sq. root of given number.
Numbers ending or the number having unit digit with 2, 3, 7 & 8 are not perfect squares.
So, their sq. root will always be in decimal form.
✔ Use this rules and steps to find your solution.
_____________________
_____________________
#be brainly
Kindly refer to the attachment !
Some rules or steps to follow while doing long division method —
♦ The first thing is to divide the given sq. into pairs where 2 number for each pair.
Always pair the number from Right Hand Side.
As, 7396
after pairing,
‘73’---------------first pair
‘96’---------------second pair
So,
‘73’ ‘96’
actually, we had paired them to make it simple for multiplication.
♦ The number which we will write in the quotient, the same number is to be written in Right Hand Side.
♦ The number which we will write in the quotient should be multiplied with before writing the number in Right Hand Side.
Do this step only after writing the first number.
♦ The remainder should always be 0 inorder to bring the sq. root of given number.
Numbers ending or the number having unit digit with 2, 3, 7 & 8 are not perfect squares.
So, their sq. root will always be in decimal form.
✔ Use this rules and steps to find your solution.
_____________________
_____________________
#be brainly
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Answered by
1
Step-by-step explanation:
73962²×3²
√7396=86
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