If you are dividing and the denomenator is 0, then your answer will be undefined. (e.g. 7/0)
If you are dividing and the numerator is 0, then your answer will be 0. (e.g. 0/7).
Undefined: You cannot divide by zero
Undefined: You cannot divide by zero
Undefined: You cannot divide by zero
A quotient in which the numerator or denominator are undefined will be undefined. For example p/q is an undefined quotient until you know something about p and q. Also, if the denominator is zero, the division is undefined.
No. Division by zero (whatever number you're dividing) is undefined.
Division, of any number, by 0 is not defined.
Undefined: You cannot divide by zero
"Division by zero is undefined" is the result on a calculator.
No, division by zero is undefined in mathematics. It is not possible to divide any number by zero.
Nothing, because zero cannot go into anything.
Division by zero and square root of negatve number
A quotient is undefined when it involves division by zero, as division by zero does not produce a meaningful or finite result. For example, if you try to divide any number by zero, such as (5 \div 0), there is no number that can multiply with zero to yield five. This concept is fundamental in mathematics, as it helps maintain the consistency and integrity of arithmetic operations. Thus, any expression that results in division by zero is considered undefined.
Zero is pretty well defined. Division by zero is undefined.
Undefined: You cannot divide by zero
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