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What are terms with different variables or the same variables raised to different powers?
Terms with different variables or the same variables raised to different powers are called "monomials." A monomial is a single term that can be a number, a variable, or a product of numbers and variables raised to non-negative integer exponents. For example, (3x^2), (5y), and (-2xy^3) are all monomials. When combining such terms in algebraic expressions, only like terms (terms with the same variables raised to the same powers) can be added or subtracted.
Have the same variables raised to the same powers?
It depend entirely on the expressions you are comparing.
In algebra terms that has same variables and powers?
They are called "like terms".
Can you divide unlike terms?
No, you cannot divide unlike terms in algebra. Unlike terms have different variables or different powers of the same variable, which makes them fundamentally different entities. Division can only be performed on like terms, where the variables and their powers match, allowing for simplification. In cases of unlike terms, you can express the division as a fraction, but it cannot be simplified further.
How you combine like terms?
you take numbers with the same variables and combine them together. ex. 2x+6x-10=30 combine 2x and 6x by adding 8x-10=30
What are terms with different variables or the same variables raised to different powers?
Terms with different variables or the same variables raised to different powers are called "monomials." A monomial is a single term that can be a number, a variable, or a product of numbers and variables raised to non-negative integer exponents. For example, (3x^2), (5y), and (-2xy^3) are all monomials. When combining such terms in algebraic expressions, only like terms (terms with the same variables raised to the same powers) can be added or subtracted.
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.
Have the same variables raised to the same powers?
It depend entirely on the expressions you are comparing.
In algebra terms that has same variables and powers?
They are called "like terms".
What are two with the same variables raised to the exact powers?
Like terms.
Can you divide unlike terms?
No, you cannot divide unlike terms in algebra. Unlike terms have different variables or different powers of the same variable, which makes them fundamentally different entities. Division can only be performed on like terms, where the variables and their powers match, allowing for simplification. In cases of unlike terms, you can express the division as a fraction, but it cannot be simplified further.
How you combine like terms?
you take numbers with the same variables and combine them together. ex. 2x+6x-10=30 combine 2x and 6x by adding 8x-10=30
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.
How are constant variables different from independent variables?
Constants stays the same independent variables is the variable that is being manipulated
Do atoms of different elements combine the same?
they combine with themselves atoms of different elements connot combine with each other wothout making a new molecule
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.
How are exponents and powers different?
They are not. Exponents, powers and indices are terms used for the same thing.
