Identify ALL sets of LIKE terms! 2x and 3y hr^2 and h^2r wz and zw 2x^3 and 19x^3 21m^3y^4 and -9m^3y^4 5z and -3z 5x^3y^6 and 2x^6y^3
Like terms are two or more terms that are represented by the same variable(s) and raised to the same power. So, \[x ^{2} and 4x ^{2}\] are like terms. Because both have the single variable x and a degree of 2 (aka raised to a power of 2). \[x ^{2} and x ^{2}y\] are not like terms because the the first only has the variable x, while the second has both the variable x and y. Another way you can think of like terms is "which terms can I add together?" \[x^{2} + x^{2} = 2x^{2}\] because we have two of the same term. However \[x^{2} + x\] cannot be added together without first having a real number value for x. Think you can figure it out from there or still need some help?
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