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Linear Scatter Plots Notes worksheet with definitions, examples, and scatter plots illustrating positive, negative, and no correlation.

A worksheet titled "Linear Scatter Plots Notes" explaining correlation and correlation coefficient (r), with sections on positive, negative, and no correlation, including scatter plots and examples for determining correlation and estimating r values.

A worksheet titled "Linear Scatter Plots Notes" explaining correlation and correlation coefficient (r), with sections on positive, negative, and no correlation, including scatter plots and examples for determining correlation and estimating r values.

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Show Answer Key & Explanations Step-by-step solution for: Scatter Plots Notes and Worksheets - Lindsay Bowden
Absolutely! Let’s solve the worksheet step by step, filling in the blanks and analyzing each scatter plot example.

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## Part 1: Fill in the Blanks

1. Correlation – the relationship between two variables in a data set


> *Explanation:* Correlation describes how two variables are related — whether they tend to increase or decrease together, or have no clear pattern.

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2. Correlation coefficient (r) – measures the strength and direction of the relationship between two variables in a data set


> *Explanation:* The correlation coefficient “r” quantifies both how strong the relationship is (close to 0 = weak; close to ±1 = strong) and whether it’s positive (both increase) or negative (one increases as the other decreases).

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3. *r must be between -1 and 1*


> *Explanation:* The value of r always falls in this range. -1 means perfect negative linear correlation, +1 means perfect positive linear correlation, and 0 means no linear correlation.

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## Part 2: Analyze Each Scatter Plot Example

We’ll determine:
- Type of correlation (Positive, Negative, or No)
- Estimated r value (based on how tightly clustered the points are around an imaginary line)

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Example 1:


> Observation: Points generally trend upward from left to right → positive correlation. However, there’s some scatter — not perfectly aligned.
>
> Estimated r value: Around 0.6 to 0.7 — moderate to strong positive correlation.
>
> Answer: Positive correlation, r ≈ 0.65

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Example 2:


> Observation: Points are scattered randomly with no clear upward or downward trend → no correlation.
>
> Estimated r value: Very close to 0.
>
> Answer: No correlation, r ≈ 0

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Example 3:


> Observation: Points form a very clear downward-sloping line → strong negative correlation.
>
> Estimated r value: Very close to -1, maybe -0.95.
>
> Answer: Negative correlation, r ≈ -0.95

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Example 4:


> Observation: Points form a very tight upward-sloping line → very strong positive correlation.
>
> Estimated r value: Close to +1, maybe 0.95.
>
> Answer: Positive correlation, r ≈ 0.95

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## Final Answers Summary:

Fill-in-the-blanks:


- Correlation – the relationship between two variables...
- Correlation coefficient (r) – measures the strength and direction...
- *r must be between -1 and 1*

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Examples:


1. Positive correlation, r ≈ 0.65
2. No correlation, r ≈ 0
3. Negative correlation, r ≈ -0.95
4. Positive correlation, r ≈ 0.95

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Let me know if you’d like to graph these or calculate exact r values using formulas — but for this worksheet, estimation based on visual pattern is what’s expected! 📊
Parent Tip: Review the logic above to help your child master the concept of free scatter plot worksheet.
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