You don't seem to be nearly as studious or Judicious as The Great R*bert Borkborkbork
And when one is taught what the ^ sign means. My mathematical posts are as easy to follow as 123.
You don't seem to be nearly as studious or Judicious as The Great R*bert Borkborkbork
And when one is taught what the ^ sign means. My mathematical posts are as easy to follow as 123.
You don't seem to be nearly as studious or Judicious as The Great R*bert Borkborkbork
And when one is taught what the ^ sign means. My mathematical posts are as easy to follow as 123.
Updated.
Then 0^(0) shall be indeterminate as well.
But as I've demonstrated before 0 does not equal 1/infinity
For one, 1/infinity is positive and 0 is not.
(1/infinity)^0 equals (1/infinity)/(1/infinity) equals infinity/infinity equals any real positive.
While 0^0 equals any positive real or negative or imaginary number, too.
So therefore, they cannot equal one another.
Then 0^(0) shall be indeterminate as well.
But as I've demonstrated before 0 does not equal 1/infinity
For one, 1/infinity is positive and 0 is not.