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.
The expression 5 - x(x)(x-2) will be undefined when any factor in the expression results in division by zero. This means that x cannot be equal to 0, x, or 2 for the expression to be defined. Therefore, the values of x that make the expression undefined are x = 0, x = 1, and x = 2.
false
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.