Dick said:Never say 0/0=0. Never, until you have actually shown it. You have (2-x)/((2x)*(x-2)). (2-x)/(x-2)=-(x-2)/(x-2)=(-1). Now what's the limit?
Dick said:I didn't. I just separated (2-x)/((2x)*(x-2)) into [1/(2x)] * [(2-x)/(x-2)] and made the observation that the second factor is -1.
TayTayDatDude said:So then it is 0?
Btw, does the derivative of x/(2x-1) = 0?
A math limit problem is a type of mathematical problem that involves finding the value that a function approaches as the input approaches a certain value. This value is called the limit.
The purpose of solving a math limit problem is to understand the behavior of a function as the input approaches a certain value. This can help in evaluating functions, determining continuity, and finding maximum and minimum values of a function.
To solve a math limit problem, you can use various techniques such as direct substitution, factoring, rationalization, and L'Hopital's rule. It is important to also understand the properties of limits and use them to simplify the problem.
Some common types of math limit problems include finding limits of rational functions, trigonometric functions, exponential and logarithmic functions, and piecewise functions.
Yes, math limit problems can have multiple solutions. This can happen when the function has different behaviors on either side of the limit value or when the limit does not exist.