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Find the degree of each polynomial. See Example $1 .$$$5.5 t w-6.5 t^{2} w-7.5 t^{3}$$
3 rd
Algebra
Chapter 5
Exponents and Polynomials
Section 4
Polynomials
Missouri State University
Harvey Mudd College
Baylor University
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to find the degree of the polynomial. We start by finding the degree of each term. And this polynomial has three terms fourth degree of the first term. Because there are two variables you want to add together. They're exponents. And when you see t and double, you think of it as t to the first power and w to the first power. So Ava's exponents and you get two for the degree of that term moving to the second term, you have t squared and you have w So think of it again as w to the first at those two exponents and you get three for the degree of that term. And the third term only has a T know it only has one variable, not too. And so the degree of that term is just that Exponents three for the degree of the polynomial. You look at all of those degrees of each term and you take the highest one. And that would be three
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