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Instructions: Interpret the slope and y𝑦-intercept of the given scenario.The roasting guide for a turkey suggests cooking for a total of 100100 minutes plus an additional 88 minutes per pound.Does this relationship of pound to cooking time represent a linear function?Answer 1 Question 10What does the slope represent in this scenario?Answer 2 Question 10What does the y𝑦-intercept represent in this scenario?Answer 3 Question 10

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Instructions: Interpret the slope and y𝑦-intercept of the given scenario.The roasting guide for a turkey suggests cooking for a total of 100100 minutes plus an additional 88 minutes per pound.Does this relationship of pound to cooking time represent a linear function?Answer 1 Question 10What does the slope represent in this scenario?Answer 2 Question 10What does the y𝑦-intercept represent in this scenario?Answer 3 Question 10

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Solution

Answer 1: Yes, this relationship of pound to cooking time represents a linear function. The weight of the turkey (in pounds) is the independent variable and the cooking time (in minutes) is the dependent variable. The relationship is linear because each additional pound of turkey increases the cooking time by a constant amount.

Answer 2: The slope in this scenario represents the rate at which the cooking time increases with each additional pound of turkey. In this case, the slope is 8, which means for each additional pound of turkey, the cooking time increases by 8 minutes.

Answer 3: The y-intercept in this scenario represents the base cooking time when the weight of the turkey is zero. In this case, the y-intercept is 100, which means even if the turkey weighs zero pounds, the base cooking time is 100 minutes.

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Similar Questions

Instructions: Write the function in slope-intercept form that represents the given.The roasting guide for a turkey suggests cooking for 100100 minutes plus an additional 88 minutes per pound (x𝑥). Write the equation for total cooking time in terms of pounds of turkey.y=𝑦= Answer 1 Question 9

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Adrian records the number of chirps per minute ( x ) that crickets make at different temperatures ( y ).He determines that the association is linear and that the line of best fit is 𝑦=15𝑥+50y= 51​ x+50.What is the interpretation of the slope and y-intercept of this equation?Click here for long descriptionA.The slope predicts a temperature increase of about 1° for every increase of 50 chirps per minute. The y-intercept shows that when the crickets are not chirping (x = 0), the temperature is 1551​ °.B.The slope predicts a temperature increase of about 1551​ ° for every increase of 1 chirp per minute. The y-intercept shows that when the crickets are not chirping (x = 0), the temperature is 50°.C.The slope predicts a temperature increase of about 50° for every increase of 1 chirp per minute. The y-intercept shows that when the crickets are not chirping (x = 0), the temperature is 0°.D.The chirping increases as the temperature goes down.

Jesse takes two data points from the weight and feed cost data set to calculate a slope, or average rate of change. A rat weighs 3.5 pounds and costs $4.50 per week to feed, while a Beagle weighs 30 pounds and costs $9.20 per week to feed.Using weight as the explanatory variable, what is the slope of the line between these two points? Answer choices are rounded to the nearest hundredth.$1.60 / lb.$0.31 / lb.$0.18 / lb.$5.64 / lb.

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