Math, asked by rutuja5064, 5 months ago

find the least number that must be added to 9598 to make it a perfect square​

Answers

Answered by himanshu9664
0

Answer:THIS IS YOUR ANSWER.

Step-by-step explanation:Answer 1.

Least number that must be added to 9598 to make it a perfect square.

               97.96

          ____________

    9    |   9598.0000

    9    |   81

          |______

   187 |   1498

       7 |   1309  

          |_______

1949  |    18900  

      9  |    17541

          |__________

19586 |      135900    

       6 |      117516

          |__________

          |        18384

Therefore, √9598 = 97.96

And, the nearest perfect square is 98².

⇒ 98² = 9604

⇒ 9604 - 9598 = 6

So, 6 is the least number which must be added to 9598 to make it a perfect square.

⇒ 9598 + 6 = 9604

And, √9604 = 98

_____________________________________________________________

Answer 2.

Least number which must be subtracted from 2361 to make it a perfect square.

             48

          __________

    4   |  2361

    4   |  16  

         |______

  88   |    761

    8   |    704        

         |_______

  96   |      57  

         |

So, on finding the square root of 2361, we get the quotient as 48 and the remainder as 57.

Hence, we will subtract 57 from 2361 to get the number which is a perfect square.  

⇒ 2361 - 57 = 2304

⇒ √2304 = 48

Therefore, 57 is the least number which must be subtracted from 2361 to make it a perfect square.

_____________________________________________________________

Answer 3

For the answer of the 3rd question, please have a look at the attachment.

Square root of 683.95 up to 2 decimal places.

⇒ √683.95 = 26.15

Thank you very much.

Answer 1.

Least number that must be added to 9598 to make it a perfect square.

               97.96

          ____________

    9    |   9598.0000

    9    |   81

          |______

   187 |   1498

       7 |   1309  

          |_______

1949  |    18900  

      9  |    17541

          |__________

19586 |      135900    

       6 |      117516

          |__________

          |        18384

Therefore, √9598 = 97.96

And, the nearest perfect square is 98².

⇒ 98² = 9604

⇒ 9604 - 9598 = 6

So, 6 is the least number which must be added to 9598 to make it a perfect square.

⇒ 9598 + 6 = 9604

And, √9604 = 98

_____________________________________________________________

Answer 2.

Least number which must be subtracted from 2361 to make it a perfect square.

             48

          __________

    4   |  2361

    4   |  16  

         |______

  88   |    761

    8   |    704        

         |_______

  96   |      57  

         |

So, on finding the square root of 2361, we get the quotient as 48 and the remainder as 57.

Hence, we will subtract 57 from 2361 to get the number which is a perfect square.  

⇒ 2361 - 57 = 2304

⇒ √2304 = 48

Therefore, 57 is the least number which must be subtracted from 2361 to make it a perfect square.

_____________________________________________________________

Answer 3

For the answer of the 3rd question, please have a look at the attachment.

Square root of 683.95 up to 2 decimal places.

⇒ √683.95 = 26.15

Thank you very much.

Answer 1.

Least number that must be added to 9598 to make it a perfect square.

               97.96

          ____________

    9    |   9598.0000

    9    |   81

          |______

   187 |   1498

       7 |   1309  

          |_______

1949  |    18900  

      9  |    17541

          |__________

19586 |      135900    

       6 |      117516

          |__________

          |        18384

Therefore, √9598 = 97.96

And, the nearest perfect square is 98².

⇒ 98² = 9604

⇒ 9604 - 9598 = 6

So, 6 is the least number which must be added to 9598 to make it a perfect square.

⇒ 9598 + 6 = 9604

And, √9604 = 98

_____________________________________________________________

Answer 2.

Least number which must be subtracted from 2361 to make it a perfect square.

             48

          __________

    4   |  2361

    4   |  16  

         |______

  88   |    761

    8   |    704        

         |_______

  96   |      57  

         |

So, on finding the square root of 2361, we get the quotient as 48 and the remainder as 57.

Hence, we will subtract 57 from 2361 to get the number which is a perfect square.  

⇒ 2361 - 57 = 2304

⇒ √2304 = 48

Therefore, 57 is the least number which must be subtracted from 2361 to make it a perfect square.

_____________________________________________________________

Answer 3

For the answer of the 3rd question, please have a look at the attachment.

Square root of 683.95 up to 2 decimal places.

⇒ √683.95 = 26.15

Thank you very much.

VVVAnswer 1.

Least number that must be added to 9598 to make it a perfect square.

               97.96

          ____________

    9    |   9598.0000

    9    |   81

          |______

   187 |   1498

       7 |   1309  

          |_______

1949  |    18900  

      9  |    17541

          |__________

19586 |      135900    

       6 |      117516

          |__________

          |        18384

Therefore, √9598 = 97.96

And, the nearest perfect square is 98².

⇒ 98² = 9604

⇒ 9604 - 9598 = 6

So, 6 is the least number which must be added to 9598 to make it a perfect square.

⇒ 9598 + 6 = 9604

And, √9604 = 98

_____________________________________________________________

Answer 2.

Least number which must be subtracted from 2361 to make it a perfect square.

             48

          __________

    4   |  2361

    4   |  16  

         |______

  88   |    761

    8   |    704        

         |_______

  96   |      57  

         |

So, on finding the square root of 2361, we get the quotient as 48 and the remainder as 57.

Hence, we will subtract 57 from 2361 to get the number which is a perfect square.  

⇒ 2361 - 57 = 2304

⇒ √2304 = 48

Therefore, 57 is the least number which must be subtracted from 2361 to make it a perfect square.

_____________________________________________________________

Answer 3

For the answer of the 3rd question, please have a look at the attachment.

Square root of 683.95 up to 2 decimal places.

⇒ √683.95 = 26.15

Thank you very much.

Answered by Siddharth3786
1

Answer:

the least number that should be added to 9598 is 6.9604 is the square root of 98.

57 is the least number that should be subtracted from 2361

the square root of 683.25 is 26.1524

Step-by-step explanation:

the least number that should be added to 9598 is 6.9604 is the square root of 98.

57 is the least number that should be subtracted from 2361

the square root of 683.25 is 26.1524

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