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A 47 Name Date Period WORKSHEET GREATEST INTEGER FUNCTION Evaluate: 1. 5.28 6. .25 2. 5 7. 3. 2.99 8. 0.5 4. 0 9. 2.99 5. 1.7 10. 1000 10 3 11. A store will deliver a sofa for $3.00 per mile including.

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Follow the steps to successfully fill out the worksheet.

  1. Click the ‘Get Form’ button to acquire the worksheet and open it in your preferred digital editor.
  2. Begin by filling in your name in the designated field at the top of the worksheet. This identifies your work.
  3. Enter the date in the provided space to document when the worksheet is being completed.
  4. Input your period in the appropriate field, which indicates the class period for which this assignment is due.
  5. Proceed to evaluate the greatest integer function for each number listed. Input your answers in the spaces provided next to each evaluation prompt.
  6. For the problem concerning the sofa delivery cost, express the cost (C) as a function of the miles (x) from the store. Use the provided pricing structure in your calculations.
  7. Sketch the graph of the delivery cost function based on the values computed, ensuring to reflect the range of x from 0 to 5 miles.
  8. For the overnight package cost, formulate the model for the cost (C) related to the package weight (x) as instructed, and graph this function up to 7 pounds.
  9. Find the cost of sending the specified package weight (15 pounds 9 ounces) using your established function.
  10. Detail the characteristics of the function f(x)=x^2, including domain, range, zeros, and y-intercept by filling in the respective fields.
  11. For the final problem regarding Matt's biking scenario, graph his distance from home as a function of time and calculate the rate of change for each interval.
  12. Once all sections are complete, ensure to save your changes. You may download, print, or share the worksheet as needed.

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How do you evaluate the greatest integer function? The greatest integer function takes any number and rounds it down to the nearest integer. For example, the number 6.3 would get rounded down to 6. Similarly, the number 7.9 would get rounded down to 7.

4:39 5:39 Greatest Integer Function How to Graph - YouTube YouTube Start of suggested clip End of suggested clip Okay. If I can just draw a few these here for us is you would go like this you would say I'm goingMoreOkay. If I can just draw a few these here for us is you would go like this you would say I'm going up to one third. Then I'm jumping up to one then I'm going to two thirds. Then I'm jumping up to two.

C++ floor() The floor() function in C++ returns the largest possible integer value which is less than or equal to the given argument. It is defined in the cmath header file.

What is Greatest Integer Function? Greatest integer function is a function that gives the greatest integer less than or equal to a given number. The greatest integer less than or equal to a number x is represented as ⌊x⌋.

The greatest integer function takes any number and rounds it down to the nearest integer. For example, the number 6.3 would get rounded down to 6. Similarly, the number 7.9 would get rounded down to 7.

The greatest integer function of a number x,y=f(x)=[x], is the largest integer which is less than or equal to x . The value of [x] is always an integer and [x] is always less than or equal to x. For example, [3.2]=3,[3.9]=3, and [3]=3.

The greatest integer function is denoted by ⌊x⌋, for any real function. The function rounds – off the real number down to the integer less than the number. This function is also known as the Floor Function.

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