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What is -22x - x?

-22x minus x equals -23x since they are both like terms and so can be combined into one term.


How does 7c plus 3c equals 240?

Collecting like terms together, 10c = 240, therefore, c = 240/10 c is therefore equal to 24.


How do you simplify linear equations?

Start by collecting like terms...


The steps in collecting like terms?

1) Identify characteristics not all terms have 2) Separate into characteristics 3) Gather like terms


What is the answer for 2y-7 plus 5y equals 0?

2y - 7 + 5y = 0 Collecting like terms together, 7y - 7 = 0 or 7y = 7 So that y = 1


Combine like terms and simplify 2b plus 2 minus 2a plus a squared 3?

There are no like terms here.


What is the definichion for collecting Like Terms?

Collecting like terms is the process of combining terms in an algebraic expression that have the same variable raised to the same power. This simplification helps to streamline expressions and make calculations easier. For example, in the expression 3x + 5x + 2y, the like terms 3x and 5x can be combined to give 8x, resulting in 8x + 2y.


What is x cubed plus 3x squared minus 22x minus 90 divided by x minus 5 giving a reason why your answer is correct?

x3+3x2-22x-90 divided by x-5 equals x2+8x+18 For the answer to be correct then the quotient multiplied by the divisor must be equal to the dividend. Hence:- (x-5)*(x2+8x+18) Multiplying out the brackets term by term: x3-5x2+8x2-40x+18x-90 Collecting like terms in descending order: x3+3x2-22x-90 So the answer is correct.


What is the answer to 16-7d equals -3d plus 2?

If 16 - 7d = -3 d + 2, collecting like terms with "d" on the left side yields -4d = -14, or d = 14/4 = 7/2.


Can this be evaluated 18p - 2p plus 6 equals 9 plus 5?

Collecting like terms on each side, this means that 16p + 6 = 14 Therefore, 16p = 8 Therefore, p = 8/16 = 0.5.


What is 8 percent minus 3 percent?

Take 8 minus 3 and that equals 5. Just act like the percent symbol isn't there.


What is a plus equals plus plus a - minus minus a?

You meana += ++a - --a?Well, it can be anything, depending on the compiler's decision. Never ever write expressions like this.