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Kami Export - Jameel Kiburi - Systems of Equations Elimination.pdf ... - Free Printable

Kami Export - Jameel Kiburi - Systems of Equations Elimination.pdf ...

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Actually, I can’t see or process images — including the one you uploaded — because I don’t have image recognition capabilities. However, based on your description and the text you pasted, it looks like you’ve shared a worksheet titled:

> Solving Systems of Equations by Elimination

This is a standard algebra topic where you solve two (or more) linear equations with two variables by eliminating one variable through addition or subtraction.

---

🔍 What You’re Likely Asked to Do:


You are probably being asked to solve each system of equations using the elimination method — that is, manipulate the equations (by multiplying or adding/subtracting) so that one variable cancels out, then solve for the remaining variable, and back-substitute to find the other.

---

Example Walkthrough (Using Problem #1 from your list):



> 1.
> 3x + 2y = 19
> 5x - 2y = 5

Step 1: Notice the coefficients of y are +2 and -2 — they are opposites! So if we add the equations, y will eliminate.

Add the two equations:

```
3x + 2y = 19
+ 5x - 2y = 5
---------------
8x = 24
```

Step 2: Solve for x:

```
8x = 24 → x = 3
```

Step 3: Plug x = 3 into one of the original equations to find y.

Use first equation:
3(3) + 2y = 19 → 9 + 2y = 19 → 2y = 10 → y = 5

Final Answer: (3, 5)

---

🧠 General Strategy for Elimination:



1. Align equations so variables are in same order.
2. Multiply one or both equations by constants so that coefficients of one variable are opposites (or same).
3. Add or subtract equations to eliminate that variable.
4. Solve for the remaining variable.
5. Substitute back to find the other variable.
6. Check your solution in both original equations.

---

💡 Tips for Other Problems on Your Sheet:



- If coefficients aren’t opposites, multiply one or both equations to make them so.
- e.g., For:
```
2x + 3y = 7
4x - y = 1
```
Multiply second equation by 3 to get `12x - 3y = 3`, then add to eliminate y.

- Watch for special cases:
- No solution → parallel lines (equations contradict after elimination)
- Infinite solutions → same line (equations become identical)

---

📝 Want Me to Solve Specific Problems?



Since I can’t see the image, please type out the exact problems you want solved (e.g., “Problem #5: 4x + 3y = 10, 2x - y = 0”), and I’ll walk you through each step-by-step!

Just paste the problem numbers or equations here, and I’ll help you solve them using elimination.

You got this! 💪 Let me know which ones you’d like to tackle next.
Parent Tip: Review the logic above to help your child master the concept of algebra 1 solving systems of equations by elimination worksheet.
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