Infinity is the idea of something that has no end. ... In our world we dont have anything like it. So we imagine traveling on and on, trying hard to get there, but that is not
Find a value of b so that the function f(x) = x - b, x < 1 bx^2 + 2, x greater than or equal to 1 is continuous on (-negative infinity, infinity). For what value of c is the function f(x) = {x^2 - 1 if x ...
Solving 1^Infinity from Chapter 6 / Lesson 14 48K Explore the steps and challenges to solving 1 to the power of infinity. Discover the meaning of indeterminate forms and how to apply L'Hopital's Rule rule to rewrite the function and find the solution. Related...
A probability of 0 is the same as odds of 0. Probabilities between 0 and 0.5 equal odds less than 1.0. A probability of 0.5 is the same as odds of 1.0. Think of it this way: The probability of flipping a coin to heads is 50%. The odds are “fifty: fifty,” which equals 1.0. ...
Intrigued – I signed up last week to no know more about this and find out for myself what the buzz is all about. Sure enough, the program is enticing enough that merits my digging up further. What I like best is their compensation plan: what they call as 2-up system where the firs...
Can you tell what b equals to for the exponential functions above? Which functions model growth? Which functions model decay? For 0.5 × 2x, b = 2 For y = -3 × 0.4x, b = 0.4 For ex, b = e and e = 2.71828For 10x, b = 10y = 8(1/5)x, b = 1/5 ...
F1= 1 (applies only to the second integer) Fn= Fn-1+ Fn-2(applies to all other integers) The first two equations are essentially stating that the term in the first position equals 0 and the term in the second position equals 1. The third equation is a recursive formula, which means ...
(As it turns out, equals when is a projective curve, and more generally equals when is a projective curve with rational points deleted.) To evaluate , one needs to count the number of effective divisors of a given degree on the curve . Fortunately, there is a tool that is particularly...
Proof: First suppose that converges in distribution to , and is continuous at . For any , one can find a such that for every . One can also find an larger than such that and . Thus and Let be a continuous function supported on that equals on . Then by the above discussion we have...
There's another issue with your formula. When TotalListings1 is empty (or if it equals zero) you will get an invalid operation, as you'll be dividing by zero. If your field's Format is set to Number you will get an error message in such cases. If it's set to None it will sh...