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Isted below and determine which has a negative slope. Function 1: Chocolate Jacob has 50 chocolates. He gives 4 chocolates per week to his friend. Let y be the chocolate remaining as a function of the number of weeks, x. x 0 1 2 3 y 50 46 42 38 Function 2: Cold drinks Ava has 10 cold drinks at the start of the day. She purchases 2 cold drinks per day for the shop keeper. Write the rule for the total number of cold drink as a function of the number of the day (d). c 10 + 2d 2. Compare.

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  1. Click the ‘Get Form’ button to access the Comparing Properties of Two Functions Answer Key. This step opens the form in your designated editor, allowing you to begin entering your responses.
  2. Begin by filling in your name and date at the top of the form. This information helps personalize your document and keeps track of your submissions.
  3. Proceed to the first problem, where you compare the two linear functions related to chocolates and cold drinks. Clearly indicate which function has a negative slope and provide the justification based on the data.
  4. For the second problem, compare the functions given with equations ‘y = 2x + 6’ and ‘y = 6x + 10’. Identify which function has a greater rate of change, providing a brief explanation for your choice.
  5. Continue through the remaining problems, following the same process for comparisons and justifications as outlined in each question. Ensure that your responses reflect a clear understanding of the concepts of slope and rate of change.
  6. After completing all problems, review your answers for accuracy and completeness. Make sure you have clearly identified the correct functions and provided proper reasoning.
  7. Once satisfied with your responses, you can save changes, download, print, or share the completed answer key as necessary. This allows you to retain a copy for your records or submit your work as required.

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To determine if the given function is linear or exponential, observe the pattern in the output values as the input increases. If the outputs double with each step, you are likely dealing with an exponential function. Our Comparing Properties Of Two Functions Answer Key can assist you in making this distinction clearer, allowing you to analyze the function's behavior with confidence.

A function question answer refers to the solution or explanation regarding the behavior and properties of a mathematical function. When you are comparing properties of two functions, you might look for how they relate or differ in terms of their outputs for given inputs. Understanding these relationships is crucial for solving problems in algebra and calculus, and our Comparing Properties Of Two Functions Answer Key resource can guide you through this process.

Finding key points of a function involves identifying critical points, such as maxima, minima, and points of inflection. You can do this by taking the derivative of the function and solving for where it equals zero or is undefined. The Comparing Properties Of Two Functions Answer Key can provide additional techniques to locate these significant points effectively.

To find the difference between two functions, subtract one function's equation from the other. This will give you a new function that represents the difference. Using the Comparing Properties Of Two Functions Answer Key can help clarify this process and provide examples to illustrate the method.

To determine if one function is greater than another, compare their outputs for the same input values. If one function consistently produces higher values, it is greater. For detailed comparisons and explanations, refer to our Comparing Properties Of Two Functions Answer Key to enhance your understanding.

Writing an answer in function notation typically includes defining the function with a variable, such as f(x) = ... for input x. This notation clearly expresses the relationship between the input and output. For more examples and guidance, check our Comparing Properties Of Two Functions Answer Key.

To compare two functions, evaluate their values at key points and consider their graphical representations. Look for intersections and differences in behavior as their input values change. The Comparing Properties Of Two Functions Answer Key serves as a valuable resource for understanding these comparisons.

To compare properties of functions, focus on their domains, ranges, intercepts, and asymptotic behavior. Additionally, examining how they change over time can reveal important differences. Using our Comparing Properties Of Two Functions Answer Key will guide you in making these comparisons with ease.

Different functions can be compared by looking at their outputs for the same inputs, their slopes, and their overall shapes. You may find that some functions grow faster or intersect at specific points. For a detailed understanding, refer to our Comparing Properties Of Two Functions Answer Key, which offers insights into various functions.

Comparing two different functions involves evaluating their outputs for the same inputs and analyzing their growth rates. You can also check their graphs to see how they behave over a range of values. Our Comparing Properties Of Two Functions Answer Key provides methodologies for making these comparisons effectively.

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