+23247 In algebra, they are both said to be undefined.
However, in calculus, n/0 (with n≠0) will either approach ∞ or -∞ depending upon the sign of n and in which direction 0 is being approached.
0/0 is said to be "indeterminate" as its value depends upon the problem; in one problem it may be 0, in another 27, in another -42.
0/0 is undefined in the sense that it does not have one specific value; indeterminate in the sense that any number can be used as the answer (0/0 = 12 because 0 = 12*0; same for any number, not just 12).
Seeing as though $${\frac{{\mathtt{n}}}{{\mathtt{0}}}}$$ is undefined $${\frac{{\mathtt{0}}}{{\mathtt{0}}}}$$ is also undefined. Dividing by zero doesn't follow normal conventions as zero can go into anything an infinite number of times.
+8261 So, this means that 0 is always undefined. Hope that this helps!😺😸
+23247 In algebra, they are both said to be undefined.
However, in calculus, n/0 (with n≠0) will either approach ∞ or -∞ depending upon the sign of n and in which direction 0 is being approached.
0/0 is said to be "indeterminate" as its value depends upon the problem; in one problem it may be 0, in another 27, in another -42.
0/0 is undefined in the sense that it does not have one specific value; indeterminate in the sense that any number can be used as the answer (0/0 = 12 because 0 = 12*0; same for any number, not just 12).
