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Combine like terms:x2−3x+9−5x2+3x−1x2−3x+9−5x2+3x−1 Show Solution x2and−5x2 −3xand3x 9and−1 x2−5x2=−4x2−3x+3x=09−1=8 In the video that follows, you will be shown another example of combining like terms. Pay attention to why you are not ...
Combining Like Terms: In algebra, "combining like terms" refers to the simplification of a mathematical expression by grouping together terms that have the same variables and exponents. To execute the process, we first look for terms that have the same variable and exponent. After combining like...
Show all work in detail.Combining the Like Terms:Combining the like terms is a way of simplifying an algebraic expression by adding the terms that have the same variable and terms. For example, the expression {eq}3x+x {/eq} is simplified into {eq}3x+x=x(3+1)=4x {/eq}....
Given expression is: {eq}5k + 3k^3 + 7k + 9k^3 {/eq} Find the simplest form of the expression: $$\begin{align*} 5k + 3k^3 + 7k + 9k^3 &=... Learn more about this topic: Combining Like Terms | Definition & Examples ...
Step 6: Combine like terms Now we combine all the terms: 4+4ω+ω2−8ω−8ω2−2+4+ω Combining like terms gives: (4−2+4)+(4ω−8ω+ω)+(ω2−8ω2) This simplifies to: 6−3ω−7ω2 Final Result Thus, the simplified expression is: ...
In order to simplify expressions, we need to look first at the operations involved. In this problem, we have a subtraction of polynomials. Note that we can distribute -1 to the second term. This means that we can easily simplify the expression by combining like terms. ...
To simplify rational functions, we follow the steps of finding the common denominator, combining like terms, and factoring both the numerator and denominator. Then, we cancel out any common factors to simplify the expression. Can you add or subtract rational functions?
You may have noticed that combining like terms involves combining the coefficients to find the new coefficient of the like term. You can use this as a shortcut.Example Simplify 6a4+4a46a4+4a4. Show Solution When you have a polynomial with more terms, you have to be careful that you ...
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