Kruti said a polynomial may be a multinomial but every multinomial need not to be a polynomial .
Do you agree with statement ?Why?
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A multinomial is not a type of polynomial. Polynomials are limited to positive integer powers of variables. A multinomial can contain, say, square roots of a variable. Or other irrational functions of variables.
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In this question, we are asked to tell if the statement is correct or not.
- The given statement is incorrect.
- A polynomial is not a multinomial.
- Powers of variables in polynomials must be positive integers.
- A multinomial may include, for example, a variable's square root.
- A linear polynomial is a polynomial with degree one.
- Algebraic expressions called polynomials include coefficients and variables. Indeterminates are another name for variables.
- The word "polynomial" is derived from the Greek words "poly" and "nominal," which combined translate to "many phrases." There is no limit to the number of terms that can exist in a polynomial.
- The multinomial distribution in probability theory is a broadening of the binomial distribution.
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