![]() Since infinity can’t be used directly, we use limits. How to Solve Limits Involving Infinity: General steps The limit of 1/x as x gets closer and closer to infinity equals zero. We want to say that it will equal zero, but we can’t. If we replace infinity with a variable x and give it large values, then this equation 1/x will be closer and closer to zero. And that’s where limits come in: to give us reasonable answers to problems that are mathematically mind-boggling. The real answer is that 1/∞ is very close to zero, but not quite. “If one divided by infinity equals zero, than that means second divided by the infinity seconds that have already transpired equals zero, meaning you don’t actually exist.” It’s not logically correct either, as this astute Quora respondent stated: The first thought that might come to mind is that 1/∞ is equal to zero. Some equations in math are undefined, and a simple example of this would be 1/∞. Since we view limits as seeing what an equation will approach to, and we view infinity like an idea, we can match both of them in limits involving infinity. Limits are a way to solve difficulties in math like 0/0 or ∞/∞. ![]() See also: Is Infinity a Number? Limits Involving Infinity: Overview The squeeze theorem (if all else fails).Properties of limits (the fastest option),.Three Ways to Find Limits Involving Infinity:.How to Solve Limits Involving Infinity:.Contents (Click to skip to that section):
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