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Sove a Exit Certily Lesson: 5.2 Lnear Modelliss SHAVEL EDWARDS Question 2 of 14, Step 2 of 3 2/23 Correct Ariella is a full-time sales associate at a clothing store. She earns a weekly salary of \( \$ 350 \) and earns \( 15 \% \) commission on all of her sales, Create a model of this situation to represent the amount of money Ariella makes after \( x \) dollars in sales. Step 2 of 3 : What is the slope and what does this value represent? Answer Keypad Keyboard Shortcut 0.15 ; represents the commission rate. 350; represents Ariella's base weekly salary. 15; represents the commission rate. -0.15 ; represents the commission rate.

Ask by Medina Gonzalez. in the United States
Feb 03,2025

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The slope is 0.15, which represents the commission rate.

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The correct answer is: **0.15 ; represents the commission rate.** **Explanation:** In the linear model representing Ariella's earnings, the equation is typically expressed in the form: \[ \text{Earnings} = \text{Base Salary} + (\text{Commission Rate} \times \text{Sales}) \] For Ariella: - **Base Salary (y-intercept)**: \$350 - **Commission Rate (slope)**: 15%, which is \(0.15\) in decimal form. So, the model becomes: \[ \text{Earnings} = 350 + 0.15x \] Here: - **Slope (\(0.15\))** indicates the rate at which Ariella's earnings increase with each additional dollar in sales. Specifically, for every dollar she makes in sales, she earns an additional \$0.15. **Therefore, the slope is 0.15, and it represents the commission rate.** Answer: 0.15 ; represents the commission rate.

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In this scenario, you can create a linear model to represent Ariella’s total earnings based on her sales. The equation to use is \( y = 350 + 0.15x \), where \( y \) is her total earnings and \( x \) is the total amount of sales. The \( 0.15 \) represents the commission rate, which indicates that for every dollar Ariella sells, she earns 15 cents in commission. When it comes to the slope of this linear model, it’s important to understand that it represents the rate of change of her earnings with respect to her sales. In this case, the slope is \( 0.15 \) which means for every additional dollar in sales, Ariella’s earnings increase by 15 cents. This clarity helps in understanding how commission drives her overall income!

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