
What is the square root of divided by
Answer
453.6k+ views
Hint: To solve the question we need to know the concept of square root. We should know that a number could be written as the product of the square root of the same number. It means could be written as the product of , which could be mathematically represented as . The fraction could be brought to simple form if the numerator and denominator has a common factor except .
Complete step by step solution:
The question asks us to divide the square root of by . We are aware of the fact that is a prime number which means has only two factors which are and . Thus it means that the square root of will never give us a natural number.
The question asks to divide the number with . On doing so we get:
On seeing the fraction we can confirm that there is a common number is in both numerator and denominator of the fraction. So we can write as the product of , on writing it mathematically we get:
On substituting with the above value we get:
Since , is common in both numerator and denominator it will get cancelled. Hence giving the value to be
The above fraction will result in:
On changing the number in decimal form we get
The square root divided by is which in decimal form is .
Note: The square root of the prime number is never a natural number. The back calculation can justify whether the answer is correct or not. For checking the answer we will have to consider the function, where is an unknown value,
On cross-multiplying and calculating the value for we get:
On further calculation we get the value of as
So the value of hence found matches with the question, showing the answer to be right.
Complete step by step solution:
The question asks us to divide the square root of
The question asks to divide the number
On seeing the fraction we can confirm that there is a common number
On substituting
Since
The above fraction will result in:
On changing the number in decimal form we get
Note: The square root of the prime number is never a natural number. The back calculation can justify whether the answer is correct or not. For checking the answer we will have to consider the function, where
On cross-multiplying and calculating the value for
On further calculation we get the value of
So the value of
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