Mr Tee Math series and review

Mr Tee Math series and review Content creator and Mathsigner.....
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22/10/2025

Word problems on fractions, check this simple method. 👌👌

22/10/2025
17/04/2025

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Fractions breakdown 💯
17/04/2025

Fractions breakdown 💯

08/11/2024

The concept of Poles in exponential function.
In mathematics, particularly in the context of complex analysis and functions, the term "poles" refers to specific types of singularities of a function. For exponential functions, ( \ e^z \) (where ( \ z \) is typically a complex variable), the function does not have any poles.

Key points:
Poles: A pole of a function is a point where the function goes to infinity. For example, the function 1/z has a pole at ( \ z = 0 \).

Exponential Functions: The exponential function ( \ e^z \) is entire, meaning it is holomorphic (complex differentiable) everywhere in the complex plane and does not have any poles.

In summary, exponential functions like ( \ e^z \) do not have poles; they are defined and analytic throughout the complex plane.

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