Please clarify what "base" you are talking about.
Undefined: You cannot divide by zero
No. You cannot divide by zero.
The denominator of any number cannot be zero because division by zero is not defined.
The only way that two vectors add up to zero is if they have equal magnitude and opposite direction. If the magnitudes are not equal then no, they cannot give a zero resultant.
That's close to the definition of a rational number.
Undefined: You cannot divide by zero
It cannot be zero.
No. You cannot divide by zero.
The denominator of any number cannot be zero because division by zero is not defined.
The only way that two vectors add up to zero is if they have equal magnitude and opposite direction. If the magnitudes are not equal then no, they cannot give a zero resultant.
That's close to the definition of a rational number.
0 ÷ x = 0 (unless x is known to have the value zero, as you cannot divide by zero).
Yes, a logarithm can equal zero. Specifically, the logarithm of 1 is always zero, regardless of the base, because any number raised to the power of zero equals one (e.g., ( \log_b(1) = 0 ) for any base ( b > 0 )). Thus, ( \log_b(x) = 0 ) when ( x = 1 ).
I think it says a little more than that. b, the denominator of the rational number a/b, cannot be equal to zero because division by zero is undefined.
Zero is equal to zero
Pyramids, whatever polygon their base is.
Since any number divided by zero is undefined, a computer cannot base a calculation on this. Whenever a program attempts to divide by zero, this error is generated.