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In the following exercises, determine the degree of each polynomial.

62y2156x23xy+4x2y+y2109xm4+4m3+6m2+4m+1

Short Answer

Expert verified

62y2degreeis2.15degreeis0.6x23xy+4x2y+y2degreeis2.109xdegreeis1.m4+4m3+6m2+4m+1degreeis4.

Step by step solution

01

Step 1. Give Information 

In the given exercises, we have to determine the degree of each polynomial.

62y2156x23xy+4x2y+y2109xm4+4m3+6m2+4m+1

02

Part (a) Step 1. The polynomial is  62y2

The exponent of y is two. So the degree is 2.

03

Part (b) Step 1. The polynomial is 15

The degree of a constant is 0. So the degree is 0.

04

Part (c) Step 1. The polynomial is 6x2−3xy+4x−2y+y2

The highest degree of all the terms is 2. So the degree is 2.

05

Part (d) Step 1. The polynomial is 10−9x

The highest degree of all the terms is 1. So the degree is 1.

06

Part (e) Step 1. The polynomial is m4+4m3+6m2+4m+1

The highest degree of all the terms is 4. So the degree is 4.

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