The binomial theorem describes the algebraic expansion of powers of a binomial, hence it is referred to as binomial expansion.
The binomial theorem describes the algebraic expansion of powers of a binomial: that is, the expansion of an expression of the form (x + y)^n where x and y are variables and n is the power to which the binomial is raised. When first encountered, n is a positive integer, but the binomial theorem can be extended to cover values of n which are fractional or negative (or both).
What is the symbol for a Probability of success in a binomial trial?
AnswerThe binomial theorem has been known for thousands of years. It may have first been discovered in India around 500 BC.
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The binomial theorem describes the algebraic expansion of powers of a binomial, hence it is referred to as binomial expansion.
You don't, unless you work in engineering. The Wikipedia article on "binomial theorem" has a section on "Applications".
yes Isaac Newton created the binomial theorem
Binomial expansions and the binomial theorem,\.
The binomial theorem describes the algebraic expansion of powers of a binomial: that is, the expansion of an expression of the form (x + y)^n where x and y are variables and n is the power to which the binomial is raised. When first encountered, n is a positive integer, but the binomial theorem can be extended to cover values of n which are fractional or negative (or both).
Binomial Theorem consists of formulas to determine variables. In pharmacy it can be used to calculate risks and costs of certain medications.
What is the symbol for a Probability of success in a binomial trial?
AnswerThe binomial theorem has been known for thousands of years. It may have first been discovered in India around 500 BC.
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universal binomial raised to power n means the is multiplied to itself n number of times and its expansion is given by binomial theorem
Do the division, and see if there is a remainder.
The coefficients of the binomial expansion of (1 + x)n for a positive integer n is the nth row of Pascal's triangle.