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276 LearnersLast updated on October 4, 2025
Factorial of 3.5
What is the Factorial of 3.5?
The factorial of a non-integer number can be calculated using the Gamma function, which extends the factorial function to non-integers.
If n is a positive real number, then: n! = Γ(n + 1) To find the factorial of 3.5, we use: 3.5! = Γ(3.5 + 1) = Γ(4.5) Using the properties of the Gamma function, we can calculate it approximately as: Γ(4.5) ≈ 11.6317283966
Therefore, the factorial of 3.5 is approximately 11.6317283966.
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Important Glossaries of Factorial of 3.5
- Factorial: The way of multiplying all the natural numbers smaller than the original number is known as factorial, but for non-integers, it is calculated using the Gamma function.
- Gamma Function: A function that extends the factorial function to real and complex numbers.
- Non-integer: A number that is not a whole number, such as fractions or decimals.
- Approximation: A value or number that is close to the actual value but not exact, often used when calculating complex functions.
- Real Numbers: The set of numbers that includes both rational and irrational numbers, such as integers, fractions, and decimals.
Vikrant Sharma
About the Author
Vikrant is a passionate Mathematics teacher with over 5 years of teaching experience in both conventional and Vedic Maths. His student-focused approach combines clear concepts with motivation and encouragement, helping students build confidence and develo
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