Python language code a= 0.3 b= 0.1+0.2 if a== b: print("a and b is equal") else: print ("a and b are not equal") Answer :: a and b are not equal Let's be explained this one bro
The code assigns a variable a with the value 0.3, and another variable b with the sum of 0.1 and 0.2. Then it compares a and b using the == operator, which checks if they are exactly equal. If they are, it prints “a and b is equal”, otherwise it prints “a and b are not equal”. You might expect that a and b would be equal, since mathematically 0.3 is the same as 0.1 + 0.2. However, due to the limitations of floating-point precision, there might be a slight difference in their values when stored in memory. This is because most decimal fractions cannot be represented exactly as binary fractions, which is how computers store numbers. For example, the decimal fraction 0.1 has the binary fraction 0.0001100110011001100110011001100110011001100110011..., which is infinitely repeating. Therefore, the computer has to truncate or round this fraction to fit in a fixed number of bits, which introduces some error.
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Python language code
a= 0.3
b= 0.1+0.2
if a== b:
print("a and b is equal")
else:
print ("a and b are not equal")
Answer :: a and b are not equal
Let's be explained this one bro
The code assigns a variable a with the value 0.3, and another variable b with the sum of 0.1 and 0.2. Then it compares a and b using the == operator, which checks if they are exactly equal. If they are, it prints “a and b is equal”, otherwise it prints “a and b are not equal”.
You might expect that a and b would be equal, since mathematically 0.3 is the same as 0.1 + 0.2. However, due to the limitations of floating-point precision, there might be a slight difference in their values when stored in memory. This is because most decimal fractions cannot be represented exactly as binary fractions, which is how computers store numbers. For example, the decimal fraction 0.1 has the binary fraction 0.0001100110011001100110011001100110011001100110011..., which is infinitely repeating. Therefore, the computer has to truncate or round this fraction to fit in a fixed number of bits, which introduces some error.