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Intro to Polynomials quiz
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What is the definition of a polynomial?
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What is the definition of a polynomial?
A polynomial is an algebraic expression where variables have only positive whole number exponents.
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What is the definition of a polynomial?
A polynomial is an algebraic expression where variables have only positive whole number exponents.
What type of exponents are allowed in a polynomial?
Only positive whole number exponents are allowed in a polynomial.
Can a polynomial have negative or fractional exponents?
No, polynomials cannot have negative or fractional exponents.
What is a monomial?
A monomial is a polynomial with only one term.
How are terms in a polynomial separated?
Terms in a polynomial are separated by plus or minus signs.
What is a binomial?
A binomial is a polynomial with exactly two terms.
What is a trinomial?
A trinomial is a polynomial with exactly three terms.
Can coefficients in a polynomial be fractions or negatives?
Yes, coefficients can be fractions or negatives, but exponents must be positive whole numbers.
Is the expression 5/y a polynomial? Why or why not?
No, because it can be rewritten as 5y^-1, which has a negative exponent.
How do you determine the degree of a term with multiple variables?
Add the exponents of all variables in the term to find its degree.
What is the degree of the term x^2y^3?
The degree is 2 + 3 = 5.
How do you find the degree of a polynomial?
The degree of a polynomial is the highest degree among all its terms.
What is the degree of a constant term in a polynomial?
The degree of a constant term is always zero.
If a term is 7x, what is its degree?
Its degree is 1, since x has an invisible exponent of 1.
What is the degree of the polynomial 5x + 7x^4 - x^2 + 17?
The degree is 4, which is the highest degree among its terms.