0
What else can I help you with?
Have the same variables raised to the same powers?
It depend entirely on the expressions you are comparing.
Like terms have the same variable but may be raised to different powers?
No. Like terms should contain the same variable or variables, raised to the same powers. Like terms are those that can be combined by addition or subtraction.
Terms that contain tha same variables to the same power?
Terms that contain the same variables raised to the same powers are called "like terms." For example, (3x^2y) and (5x^2y) are like terms because they both include the variables (x) and (y) raised to the same powers (2 and 1, respectively). Like terms can be combined by adding or subtracting their coefficients, which simplifies expressions in algebra.
Terms that have the same variables raised to the same powers are called terms?
Terms that have the same variables raised to the same powers are called like terms. Like terms can be combined through addition or subtraction because they represent the same quantity in algebraic expressions. For example, (3x^2) and (5x^2) are like terms, while (3x^2) and (4x) are not.
What is terms with the same variables raised to the same exponents?
like terms
Terms with the same variables raised to the same exponent?
Like terms
Terms with the same variables raised to the same exponents?
like terms
What is a term with the same variables raised to the same exponents?
They are known as like terms.
In algebra terms that has same variables and powers?
They are called "like terms".
What are similar terms in polynomials?
They are terms in which each of the variables is raised to the same power (or exponent).
What are terms that have identical variable parts with corresponding variables raised to the same power?
They are "like terms".
What the sum of the exponents of the variables?
That means that you are supposed to add them.Multiplying the same variable raised to different powers is equivalent to adding the exponents. For example, 10^5 x 10^3 = 10^(5+3) = 10^8. (Using "^" for powers.)
