Gina Wilson All Things Algebra Answer Key 2012 (2024)

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11. (PDF) ALL THINGS ALGEBRA | Eman Al3reme - Academia.edu

  • Mean and standard deviations were used to answer all the research ... You can also find me here: Terms of Use © 2012-2015 Gina Wilson (All Things ...

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12. Gina Wilson 2012 Standard To Slope Intercept Answer Key

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14. Solved: * Gina Wilson (All Things Algebra®, LLC), 2012-2017 [Math]

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  • Step 1: Identify the means and standard deviations for the two groups. The mean number of words recalled for the shallow processing group is \( M = 13.67 \) with a standard deviation of \( SD = 2.12 \), and for the deep processing group, the mean is \( M = 11.89 \) with a standard deviation of \( SD = 2.37 \). Step 2: Determine the t-value and degrees of freedom (df) for the t-test. The t-value is \( t(16) = 1.68 \), and the degrees of freedom are 16. Step 3: Assess the significance level (p-value) and effect size (d). The p-value is greater than 0.05, indicating that the difference in number of words recalled is not statistically significant. The effect size (d) is 0.79, which indicates a small effect. Step 4: Conclude that there is no significant difference in the number of words recalled between the shallow processing group and the deep processing group, with a t-value of 1.68, a p-value greater than 0.05, and an effect size of 0.79.

15. [PDF] Unit 4: Linear Equations

  • Key. Bell: Unit 4: Linear Equations. Homework 5: Writing Linear Equations. Directions: Given the point and slope, write the equation ... © Gina Wilson, 2012.

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  • Step 1: Calculate the total surface area of the marshmallow. The surface area of the pentagon is given by the formula \( A = \frac{5}{2} \times \text{side}^2 \). Assuming the side of the pentagon is 7 cm, the surface area is \( A = \frac{5}{2} \times 7^2 = 14 + 5 \times 49 = 14 + 245 = 259 \text{ cm}^2 \). Step 2: Since 1 \( cm^2 \) of marshmallow is covered by 0.5 ml of chocolate, to cover the entire surface area of the marshmallow, we need \( 259 \times 0.5 = 129.5 \text{ ml} \) of chocolate. Step 3: James has 1.5 liters of melted chocolate, which is \( 1.5 \times 1000 = 1500 \text{ ml} \). Step 4: Divide the total amount of chocolate by the amount needed for one marshmallow to find out how many marshmallows can be covered: \( \frac{1500}{129.5} \approx 55.5 \). Step 5: Since we cannot have a fraction of a marshmallow, we round down to the nearest whole number, resulting in 55 marshmallows. Therefore, James can completely cover 55 marshmallows with 1.5 liters of melted chocolate.

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