Zero.
Undefined: You cannot divide by zero
The quotient of any non-zero number divided by itself is always 1. This is because dividing a number by itself means you are determining how many times that number fits into itself, which is once. However, if the number is zero, division by zero is undefined.
Undefined: You cannot divide by zero
The quotient of 15 and g is expressed as ( \frac{15}{g} ). This represents the result of dividing 15 by the variable g. If g is a non-zero number, this quotient can be calculated numerically. If g equals zero, the quotient is undefined.
the answer is UNDEFINED. It's because any number divided to 0 is undefined.
undefined. you cannot divide by 0.
A quotient is undefined if the divisor is 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.
As long as the number is not zero, the quotient remains unchanged. If the multiplier is zero then the quotient is undefined.
Undefined: You cannot divide by zero
The quotient of any non-zero number divided by itself is always 1. This is because dividing a number by itself means you are determining how many times that number fits into itself, which is once. However, if the number is zero, division by zero is undefined.
Undefined: You cannot divide by zero
Undefined: You cannot divide by zero
undefined
The quotient of 15 and g is expressed as ( \frac{15}{g} ). This represents the result of dividing 15 by the variable g. If g is a non-zero number, this quotient can be calculated numerically. If g equals zero, the quotient is undefined.
the answer is UNDEFINED. It's because any number divided to 0 is undefined.
logically, if any number divided by 0 is undefined, than according to reverse operation, undefined times zero should be any number which would make it undefined. 0/1 x 1/0 = 0/0 which is undefined Also, "undefined" means it's undefined. If one of the factors is not defined, then you can't very well expect the product to be defined; now can you !