Division by zero is undefined because when the limit of 1/x is taken from the positive side of the graph it approaches infinity but when it approaches from the negative side it is negative infinity; thus, becoming an infinite discontinuity this kind of discontinuity makes it undefined. Hope this helps You learn about limits in Calculus.
-Joshua Garrison
Zero is pretty well defined. Division by zero is undefined.
A line with an undefined slope is a vertical line. A line with a slope of zero is a horizontal line. If you use the formula for slope m = (y2-y1) divided by (x2-x1)... For an undefined slope you will get zero in the denominator, which you cannot have because you cannot divide by zero. For a slope equal to zero, you will get a zero in the numerator. Zero divided by any non-zero denominator, will give you a slope of zero.
Undefined.
false
Zero to any power is zero; any non-zero number to the power zero is one. Thus, zero to the power zero is sort of contradictory.
Zero is pretty well defined. Division by zero is undefined.
Nothing, because zero cannot go into anything.
Division by zero is undefined.
Undefined: You cannot divide by zero
A fraction such that the divisor (denominator) is zero is undefined. Such a division is expressed as x/0 where x is the dividend (numerator). In ordinary arithmetic, the expression has no meaning so division by zero is undefined.
Undefined: You cannot divide by zero
Undefined. Division by zero is forbidden in mathematics.
In mathematics, division by zero has an "undefined" result.
Division, of any number, by 0 is not defined.
Division by zero is undefined.
Division by naught (Zero) is undefined.
Division by zero is undefined.