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5. (2 points) Solve using inverse operations. Use the sketch pad to show your work: MUST show your work.Asked by Niyah
5. (2 points)
Solve using inverse operations. Use the sketch pad to show your work:
Y-5=3(x-2)
MUST show your work.
Solve using inverse operations. Use the sketch pad to show your work:
Y-5=3(x-2)
MUST show your work.
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Answered by
GPT-4o mini
To solve the equation \( Y - 5 = 3(x - 2) \) using inverse operations, follow these steps:
### Step 1: Isolate the term involving \( Y \)
From the equation:
\[
Y - 5 = 3(x - 2)
\]
Add 5 to both sides to isolate \( Y \):
\[
Y = 3(x - 2) + 5
\]
### Step 2: Distribute the 3
Now distribute the 3 on the right side:
\[
Y = 3x - 6 + 5
\]
Combine like terms:
\[
Y = 3x - 1
\]
### Solution
The equation in terms of \( Y \) is:
\[
Y = 3x - 1
\]
### Summary of operations
1. **Added 5** to both sides to isolate \( Y \).
2. **Distributed** 3 across \( (x - 2) \).
3. **Combined** like terms to simplify.
So the final answer is:
\[
Y = 3x - 1
\]
This shows how to use inverse operations to solve for \( Y \) in terms of \( x \).
### Step 1: Isolate the term involving \( Y \)
From the equation:
\[
Y - 5 = 3(x - 2)
\]
Add 5 to both sides to isolate \( Y \):
\[
Y = 3(x - 2) + 5
\]
### Step 2: Distribute the 3
Now distribute the 3 on the right side:
\[
Y = 3x - 6 + 5
\]
Combine like terms:
\[
Y = 3x - 1
\]
### Solution
The equation in terms of \( Y \) is:
\[
Y = 3x - 1
\]
### Summary of operations
1. **Added 5** to both sides to isolate \( Y \).
2. **Distributed** 3 across \( (x - 2) \).
3. **Combined** like terms to simplify.
So the final answer is:
\[
Y = 3x - 1
\]
This shows how to use inverse operations to solve for \( Y \) in terms of \( x \).
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