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teng125
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for sqr root of (n + sqr root (n) ) - sqr root (n),is the answer = zero or infinity so converges or diverges??
The limit of a function with square roots is the value that the function approaches as the input variable approaches a certain value. It represents the behavior of the function near a specific point on its graph.
The limit of a function with square roots is calculated by evaluating the function at values that are closer and closer to the specified point, and observing the trend of these values. If the values approach a specific number, that number is the limit of the function.
No, the limit of a function with square roots can only have one value. This value represents the behavior of the function near the specified point, and it cannot have multiple values.
A limit of a function with square roots does not exist if the values of the function at points close to the specified point do not approach a specific number, and instead have different values or do not approach any value at all.
Limits of functions with square roots are important in scientific research because they provide insight into the behavior of a function near a specific point. This can help in understanding the behavior of natural phenomena and making accurate predictions based on mathematical models.