the definition of log N = X
is 10 to the X power =N
for log 0 we have
10 to the x power = 0
The solution for x is that x is very large (infinite) and negative, that is, minus infinity
As N gets smaller and smaller, log N approaches minus infinity
log 1 = 0
log .1 = -1
log .001 = -3
log .000001 = -6
log 0 = -infinity
Here are a few, note x>0 and y>0 and a&b not = 1 * log (xy) = log(x) + log(y) * log(x/y) = log(x) - log(y) * loga(x) = logb(x)*loga(b) * logb(bn) = n * log(xa) = a*log(x) * logb(b) = 1 * logb(1) = 0
log 1 = 0 if log of base 10 of a number, N, is X logN = X means 10 to the X power = N 10^x = 1 x = 0 since 10^0 = 1
Log x is defined only for x > 0. The first derivative of log x is 1/x, which, for x > 0 is also > 0 The second derivative of log x = -1/x2 is always negative over the valid domain for x. Together, these derivatives show that log x is a strictly monotonic increasing function of x and that its rate of increase is always decreasing. Consequently log x is convex.
There are an infinite amount.
There is, because {0} has one element, 0. The set {0} therefore can have infinite sets, providing that, all sets are either null or has one element, 0.
infinite
The log of infinity, to any base, is infinity.
Go to the school office and ask them.
No, it is not a number, if you have 0 chickens there are not infinite chickens there are 0 chickens so you're going to go hungry.
0/infinite amount of sides infinite lines of symmetry 0 right angles
Here are a few, note x>0 and y>0 and a&b not = 1 * log (xy) = log(x) + log(y) * log(x/y) = log(x) - log(y) * loga(x) = logb(x)*loga(b) * logb(bn) = n * log(xa) = a*log(x) * logb(b) = 1 * logb(1) = 0
infinite or 0
6z - 3 = 0
1
Undefined: You cannot divide by zero
by 0
Photons can have any frequency: 0 Hz (0 eV) to infinite Hz (infinite eV).