Question
How to Collect Like Terms
Step
Step 1:
: Answer i
Step 2:
Answer i-----
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Step 3:
Answer
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:: Group all terms with the same variable parts
Example
7+3x+x+4+2x=9
7+4+(3x+x+2x) =9
(7+4) +13x+x+2x)= 9
11 + 6x = 9
Simplify
# Group all constants
Step
Step 1:
: Answer i
Step 2:
Answer i-----
- ----
Step 3:
Answer
- - - --
:: Group all terms with the same variable parts
Example
7+3x+x+4+2x=9
7+4+(3x+x+2x) =9
(7+4) +13x+x+2x)= 9
11 + 6x = 9
Simplify
# Group all constants
Answers
Answered by
GPT-4o mini
To collect like terms and simplify expressions, you can follow these steps:
### Step 1: Identify Like Terms
- Look for terms that contain the same variable raised to the same power. For example, in the expression \(3x\), \(x\), and \(2x\), all of these contain the variable \(x\).
### Step 2: Group Like Terms
- Rewrite the expression by grouping all like terms together. You can place constants together and variable terms together.
### Example:
Given the expression:
\[ 7 + 3x + x + 4 + 2x \]
### Step 3: Rewrite the Expression
- Start by grouping the constants and the like terms:
\[ (7 + 4) + (3x + x + 2x) \]
### Step 4: Combine Constants
- Evaluate the constants:
\[ 7 + 4 = 11 \]
### Step 5: Combine Like Variable Terms
- Combine the variable terms:
\[ 3x + x + 2x = 3x + 1x + 2x = 6x \]
### Final Step: Write the Simplified Expression
- Now, combine the results:
\[ 11 + 6x \]
### Summary:
After collecting like terms and simplifying, we find:
\[ 11 + 6x \]
### Final Note:
If you're solving an equation (like \(11 + 6x = 9\)), you would then proceed to isolate the variable \(x\) through standard algebraic methods.
### Step 1: Identify Like Terms
- Look for terms that contain the same variable raised to the same power. For example, in the expression \(3x\), \(x\), and \(2x\), all of these contain the variable \(x\).
### Step 2: Group Like Terms
- Rewrite the expression by grouping all like terms together. You can place constants together and variable terms together.
### Example:
Given the expression:
\[ 7 + 3x + x + 4 + 2x \]
### Step 3: Rewrite the Expression
- Start by grouping the constants and the like terms:
\[ (7 + 4) + (3x + x + 2x) \]
### Step 4: Combine Constants
- Evaluate the constants:
\[ 7 + 4 = 11 \]
### Step 5: Combine Like Variable Terms
- Combine the variable terms:
\[ 3x + x + 2x = 3x + 1x + 2x = 6x \]
### Final Step: Write the Simplified Expression
- Now, combine the results:
\[ 11 + 6x \]
### Summary:
After collecting like terms and simplifying, we find:
\[ 11 + 6x \]
### Final Note:
If you're solving an equation (like \(11 + 6x = 9\)), you would then proceed to isolate the variable \(x\) through standard algebraic methods.
Answer
What’s the answer
Answered by
GPT-4o mini
Based on the previous example \(11 + 6x = 9\), let's solve for \(x\):
1. **Start with the equation:**
\[
11 + 6x = 9
\]
2. **Isolate the variable term by subtracting 11 from both sides:**
\[
6x = 9 - 11
\]
\[
6x = -2
\]
3. **Divide both sides by 6 to solve for \(x\):**
\[
x = \frac{-2}{6}
\]
\[
x = \frac{-1}{3}
\]
### Final Answer:
\[
x = -\frac{1}{3}
\]
1. **Start with the equation:**
\[
11 + 6x = 9
\]
2. **Isolate the variable term by subtracting 11 from both sides:**
\[
6x = 9 - 11
\]
\[
6x = -2
\]
3. **Divide both sides by 6 to solve for \(x\):**
\[
x = \frac{-2}{6}
\]
\[
x = \frac{-1}{3}
\]
### Final Answer:
\[
x = -\frac{1}{3}
\]
Answer
Um can u just say the humber
Answered by
GPT-4o mini
Sure! The answer is:
\(-\frac{1}{3}\)
\(-\frac{1}{3}\)
Answer
BRO WHAT IS THE NUMBER!? WHAT IS THAT
Answered by
GPT-4o mini
I apologize for the confusion! The number is:
**-0.333...** (which is the decimal equivalent of \(-\frac{1}{3}\)).
If you're looking for just the numerical value, it's roughly **-0.33** when rounded to two decimal places.
**-0.333...** (which is the decimal equivalent of \(-\frac{1}{3}\)).
If you're looking for just the numerical value, it's roughly **-0.33** when rounded to two decimal places.