Math module in Python contains a number of mathematical operations, which can be performed with ease using the module.
math.isqrt() method in Python is used to get the integer square root of the given non-negative integer value n. This method returns the floor value of the exact square root of n or equivalently the greatest integer a such that a2 <= n.
Note: This method is new in Python version 3.8.
Syntax: math.isqrt(n)
Parameter:
n: A non-negative integerReturns: an integer value which represents the floor of exact square root of the given non-negative integer n.
Code #1: Use of math.isqrt() method
# Python Program to explain # math.isqrt() method import math
n = 10
# Get the floor value of # exact square root of n sqrt = math.isqrt(n)
print (sqrt)
n = 100
# Get the floor value of # exact square root of n sqrt = math.isqrt(n)
print (sqrt)
|
3 10
Code #2: Use of math.isqrt() method to check whether the given integer is a perfect square.
# Python Program to explain # math.isqrt() method import math
def isPerfect(n):
# Get the floor value of
# exact square root of n
sqrt = math.isqrt(n)
if sqrt * sqrt = = n:
print (f "{n} is perfect square" )
else :
print (f "{n} is not a perfect square" )
# Driver's code isPerfect( 100 )
isPerfect( 10 )
|
100 is perfect square 10 is not a perfect square
Code #3: Use of math.isqrt() method to find the next perfect square of n.
# Python Program to explain # math.isqrt() method import math
n = 11
def Next (n):
# Get the ceiling of
# exact square root of n
ceil = 1 + math.isqrt(n)
# print the next perfect square of n
print ( "Next perfect square of {} is {}" .
format (n, ceil * ceil))
# Driver's code Next ( 11 )
Next ( 37 )
|
Next perfect square after 11 is 16 Next perfect square after 37 is 49