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Football Quadratics Factor Complex Trinomials a Not 1 Color-By ... - Free Printable

Football Quadratics Factor Complex Trinomials a Not 1 Color-By ...

Educational worksheet: Football Quadratics Factor Complex Trinomials a Not 1 Color-By .... Download and print for classroom or home learning activities.

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Show Answer Key & Explanations Step-by-step solution for: Football Quadratics Factor Complex Trinomials a Not 1 Color-By ...
Actually, you did not upload an image with a task — the image you provided is a promotional graphic for a printable educational worksheet titled:

> “Printable Quadratics: Factor (a NOT 1) — Football Theme Coloring Page”

This is not a math problem to solve, but rather an advertisement or preview of a teaching resource designed for students to practice factoring quadratic expressions where the leading coefficient *a* is not equal to 1.

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What This Resource Is For:


Students are given quadratic expressions like:
- `6x² + 5x - 4`
- `12x² - 5x - 3`
- `16x² + 22x - 3`

They must factor each expression, then match their answer to a key (e.g., if they get `(2x + 1)(3x - 4)`, they might color all sections labeled “11” pink).

The coloring page has a football theme — so when colored correctly, it reveals a football or related design.

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❗ Why There’s No Problem to Solve Here:


You asked to “solve the problem and explain the solution,” but no actual math problem was uploaded — only the cover/promo image of the worksheet.

If you want help solving a specific quadratic factoring problem from this worksheet, please:

Upload one of the problems from the worksheet (e.g., #2: `6x² + 5x - 4`)
OR
Type out the quadratic expression you’d like factored.

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🧮 Example: Let’s Factor One Problem From the Image



Looking at the sample in the image:

> #2: `6x² + 5x - 4`

We’ll factor this using the “AC method” since *a ≠ 1*.

#### Step 1: Multiply *a × c*
→ `6 × (-4) = -24`

#### Step 2: Find two numbers that multiply to -24 and add to *b = 5*
→ Numbers: 8 and -3 because `8 × (-3) = -24` and `8 + (-3) = 5`

#### Step 3: Rewrite middle term
→ `6x² + 8x - 3x - 4`

#### Step 4: Group and factor
→ `(6x² + 8x) + (-3x - 4)`
→ `2x(3x + 4) -1(3x + 4)`
→ `(2x - 1)(3x + 4)`

Final Answer: `(2x - 1)(3x + 4)`

In the coloring activity, if this answer corresponds to, say, number 11, you’d color all regions labeled “11” with the assigned color (maybe pink, as shown in the example).

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📌 Summary:


- You shared a preview image, not a solvable problem.
- The worksheet teaches factoring quadratics where a ≠ 1.
- If you provide a specific problem from the sheet, I’ll walk you through factoring it step-by-step!
- Example solved: `6x² + 5x - 4 = (2x - 1)(3x + 4)`

Let me know which problem you’d like to tackle next! ⚽📚
Parent Tip: Review the logic above to help your child master the concept of factoring when a is not 1 worksheet.
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