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At a guess I would say the answer is 12y - 4y^2 = 4y(3 - y).
It means to rewrite the expression so that it is in its simplest form. You can do this by combining like terms. For example: The equation 2x + 3x = 5 can be simplified to 5x = 5 by combining the "x's".
If you have a expression that goes; 2x + 5x etc etc Simplifying the like terms is 7x 2x and 5x are like terms, but 2y and 2x are not. The variable needs to be the same.
The expression (6x + 2y + 6x) illustrates the property of combining like terms. Here, the terms (6x) and (6x) are like terms, so they can be combined to simplify the expression to (12x + 2y). This showcases how to simplify algebraic expressions by adding coefficients of similar variables.
To simplify the expression (7x + 9 + 12x + 11 + 2y), first, combine the like terms. The terms with (x) are (7x) and (12x), which combine to (19x). The constant terms (9) and (11) combine to (20). Thus, the simplified expression is (19x + 20 + 2y).
Combining like terms can simplify an expression by consolidating terms that have identical variable components raised to the same power. For example, in the expression (3x^2 + 5x^2), the like terms can be combined to yield (8x^2). This process makes the expression clearer and easier to work with, enhancing overall efficiency in mathematical operations.
Like Terms and Variables
When you have an expression you have to simplify by eliminating all grouping symbols and combining like terms.
3b-4-6b-5
There are only the two terms, so 8xy
You add (or subtract) like terms. This will reduce the number of terms in the expression and that is the extent of simplification that you can achieve using this process.
It means to rewrite the expression so that it is in its simplest form. You can do this by combining like terms. For example: The equation 2x + 3x = 5 can be simplified to 5x = 5 by combining the "x's".
If you have a expression that goes; 2x + 5x etc etc Simplifying the like terms is 7x 2x and 5x are like terms, but 2y and 2x are not. The variable needs to be the same.
The expression (6x + 2y + 6x) illustrates the property of combining like terms. Here, the terms (6x) and (6x) are like terms, so they can be combined to simplify the expression to (12x + 2y). This showcases how to simplify algebraic expressions by adding coefficients of similar variables.
a + 7b + 2c
To simplify the expression (7x + 9 + 12x + 11 + 2y), first, combine the like terms. The terms with (x) are (7x) and (12x), which combine to (19x). The constant terms (9) and (11) combine to (20). Thus, the simplified expression is (19x + 20 + 2y).
Combining like terms can simplify an expression by consolidating terms that have identical variable components raised to the same power. For example, in the expression (3x^2 + 5x^2), the like terms can be combined to yield (8x^2). This process makes the expression clearer and easier to work with, enhancing overall efficiency in mathematical operations.
To simplify the expression 8x - 8 - 4x - 3 - 3x, first combine like terms. Start by combining the x terms: 8x - 4x - 3x = x. Then, combine the constant terms: -8 - 3 = -11. Therefore, the simplified expression is x - 11.