binomial theorem वाक्य
उदाहरण वाक्य
मोबाइल
- The binomial series is therefore sometimes referred to as Newton's binomial theorem.
- Briggs discovered, in a somewhat concealed form and without proof, the binomial theorem.
- Khayy�m was the mathematician who noticed the importance of a general binomial theorem.
- See for examples Binomial theorem, Limit ( mathematics ), and Calculus.
- The phone rings, and what do you know ?-- it's binomial theorem on the line.
- Isaac Newton is generally credited with the generalized binomial theorem, valid for any rational exponent.
- The expression can be expanded using the binomial theorem.
- For example, I now know the binomial theorem thanks to a link posted on here.
- This multinomial expansion is also, of course, what essentially underlies the binomial theorem-based proof above)
- A less laborious way of achieving the same result is by using the generalized binomial theorem.
- In " Opus novum de proportionibus " he introduced the binomial coefficients and the binomial theorem.
- Shortly after publishing this paper, de Moivre also generalized Newton's noteworthy binomial theorem into the multinomial theorem.
- After using the multinomial theorem ( twice the outermost application is the binomial theorem ) and regrouping,
- This is a very different branch of mathematics from the Binomial Theorem, again showing his impressive intellectual prowess.
- By virtue of the Binomial Theorem.
- For larger positive integer values of " n ", the correct result is given by the binomial theorem.
- :Alternatively, if you expand ( 1-p ) ^ N with the binomial theorem, the first two terms are 1-Np.
- In between, implicit al-Samaw'al, who used it for special cases of the binomial theorem and properties of Pascal's triangle.
- Expanding using the binomial theorem and using equation ( 11 ) of the formulas involving binomial coefficients, we obtain
- The argument supporting the claim that Khayy�m had a general binomial theorem is based on his ability to extract roots.
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