All multiples of x are like terms, as all multiples of x2 are also like terms. To combine terms is simply to add them up. So if you have an equation such as, 3x2 + 4x2 + 2x + 6x + 10 = 0, you can combine the like terms; the result is 7x2 + 8x +10 = 0.
When combining like terms, you could add and multiply. It depends on what the problem is. I am in 6th grade and currently learning algebra. I know that my answer is correct because I already learned this.
you need to know the pythag theorem , order of operstions combining like terms
In algebra, when you have an expression like 6g-g, you can simplify it by combining like terms. In this case, the "g" terms are like terms because they have the same variable. So, 6g-g simplifies to 5g, meaning you subtract the coefficient of the second term from the coefficient of the first term while keeping the variable the same.
In algebra, the expression (12a - a - a - a) can be simplified by combining like terms. Since there are three (a) terms being subtracted from (12a), you can rewrite it as (12a - 3a). This simplifies to (9a). Thus, the final result is (9a).
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They are called "like terms".
In algebra, when you have the expression "3b + b," you can simplify it by combining like terms. In this case, the like terms are both terms with the variable "b." So, 3b + b is equal to 4b. This is because you are adding the coefficients (3 and 1) together while keeping the variable "b" the same.
When combining like terms like 2x+3x we add their coeffitients, for example 2x+3x=(2+3)x=5x
Like Terms and Variables
In Math combining like terms is like so if the equation is 4a+4=2a you combined the 4 and the 5 because they are both A
Combining like terms.
Combining like terms in algebra is similar to organizing a CD collection by category because both processes involve grouping similar items together to simplify and clarify. Just as you would sort CDs by genre or artist to make it easier to find a specific album, combining like terms consolidates similar variables or constants in an expression to streamline calculations. Both methods enhance organization and efficiency, making it easier to work with the collection or equation. Ultimately, both techniques aim to create a more manageable and coherent structure.