Explanation:
a = 0.2 + 0.4:
This line adds 0.2 and 0.4, resulting in 0.6.
However, due to floating-point precision limitations in computers, the actual value stored in a might be slightly different from the exact mathematical value of 0.6.
b = 0.6:
This line assigns the value 0.6 directly to b.
print(a == b):
This line compares the values of a and b. Since the values might differ slightly due to floating-point precision, the comparison evaluates to False.
a = 0.1 + 0.3:
This line adds 0.1 and 0.3, resulting in 0.4.
Again, due to floating-point precision, the actual value stored in a might be slightly different from the exact mathematical value of 0.4.
b = 0.4:
This line assigns the value 0.4 directly to b.
print(a == b):
This line compares the values of a and b. In this case, the values might be close enough within the floating-point precision, so the comparison evaluates to True.
Key Points:
Floating-point numbers are represented in binary format with limited precision, which can lead to slight inaccuracies when performing arithmetic operations.
Comparing floating-point numbers for exact equality can be unreliable due to these precision limitations.
If you need to compare floating-point numbers for equality, it's often better to check if they are within a certain tolerance range rather than expecting exact equality.
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