Topic: Binomial Expansion Formula
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What is the formula for the binomial expansion
Binomial theorem in algebra,refers to a formula for expansion of th... ...MORE... Read More »
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What is the formula to find a specified term in a binomial expans...
You can use the binomial formula or Pascal's tri... Read More »
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What is the formula for binomial expansion with a negative expone...
You can't do this as it stands. You must convert (x + y)^(-n) = (x^-n)*(1 + (y/x))^(-n) and then use the formula (1 + z)^n = 1 + nz + n(n-1)(z^2)/21 + n(n-1)(n-2)(z^3)/3! . . . with n replaced by your negative number and z replaced by y/x. ... Read More »
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Featured Content: Binomial Expansion Formula
According to the theorem, it is possible to expand the power (x + y)n into a ... This formula is also referred to as the Binomial Formula or the Binomial Identity. More »
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Statisticians use the binomial distribution formula to compute the probability of success of a particular incident. Every incident can either be a success or a failure. This formula calculates the odds of success of the incident. Statistici... Read More »
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We often come across the algebraic identity (a + b) 2 = a 2 + 2ab + b 2 . In expansions of smaller powers of a binomial expressions, it may be easy to actually calculate by working out the actual product. But with higher powers the work bec... Read More »
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Sounds pretty sexy, eh? See link. http://en.wikipedia.org/wiki/Binomial_expansion Read More »
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Let us begin the expansion of the Binomial, (x + y)^4. The first step is to raise the first term, x, of the Binomial to the fourth power and raise the second term y of the Binomial to the zero (0) power, then take their product, that is, th... Read More »
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T r+1 = (n / r) (a ^n-r) x (b)^r Read More »
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Blaise Pascal ( June 19, 1623 - August 19, 1662), a French mathematician, physicist, inventor, philosopher and writer. Its derivation goes back to Pythagoras' figurative numbers and various forms of the triangle were 'discovered' by Chinese... Read More »
Source: http://wiki.answers.com/Q/Who_discovered_Pascal's_triangle_and_bi...
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