What is 00?
Mathematicians are not actually debating the answer to this. It is well-known that it is undefined. 0/0 always contradicts itself--no matter what angle you try to get its value from.
Let's see what happens if both the numerator and denominator both try o get equally close to 0
Tries | Result | ||
0.10.1 | 1 | ||
0.010.01 | 1 | ||
0.00010.0001 | 1 | ||
1∗10−901∗10−90 | 1 |
What happens if we try to make the denominator closer to zero while remaining the numerator as 0.
Try | Result | |
01 | 0 | |
00.1 | 0 | |
00.000001 | 0 | |
00.000000000000000000000000000000000000000000001 | 0 | |
01∗10−10000000 | 0 | |
Both of these suggest that 0 tends toward 2 different values, which is a contradiction. Thus, 0/0 is undefined.
I'm assuming that you want to factor this. The only thing we can do is factor out a GCF. This cannot be represented as a product of two binomials.
15y3z3−27y2z4+3yz3 | Factor out the GCF, which is 3yz^3. |
3yz3(5y2−9yz+1) | The second term has 2 variables in it, which indicates that this trinomial is irreducible. |