How many songs can a digital music player hold? The data below represent the memory x and the number of songs n. Complete parts (a) through (f) below. Memory, x (gigabytes) A. OB. Number of Songs, An 80- An 19500- 8 1950 16 3900 32 7800 64 15600 19500 ..... C. (a) Plot the ordered pairs (x,n) in a Cartesian plane. Choose the correct graph on the right. An 8어 An 19500- (b) Show that the number of songs n is a linear function of the memory x. A linear function has a constant average rate of change. The average rate of change between (8,1950) and (16,3900) is 19500 (Type an integer or a decimal.)

How many songs can a digital music player hold? The data below represent the memory x and the number of songs n. Complete parts (a) through (f) below. Memory, x (gigabytes) A. OB. Number of Songs, An 80- An 19500- 8 1950 16 3900 32 7800 64 15600 19500 ..... C. (a) Plot the ordered pairs (x,n) in a Cartesian plane. Choose the correct graph on the right. An 8어 An 19500- (b) Show that the number of songs n is a linear function of the memory x. A linear function has a constant average rate of change. The average rate of change between (8,1950) and (16,3900) is 19500 (Type an integer or a decimal.)

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Similar questions

4. The number of trees destroyed each day by a forest fire are given in the table. Day Number of Trees Destroyed per Day 550 610 670 730 3 4 790 6. 850 Use graphing technology to obtain a linear model for this data. According to the linear model, which day will be the first to have over 1500 trees destroyed? a. day 11 b. day 16 c. day 17 d. day 20
2. The number of public branch libraries in the United States for several years is given in the table: Year Public Library Branches G500 1994 6223 1995 6172 1996 Branches 6205 1997 6332 1998 6435 a. Graph the data b. Find an equation for a model of these data. Year b. Using your model, estimate the number of branch libraries in 2000 c. Use the graph to estimate in what year(s) there are 6500 branch Libraries
Make a scatter plot of the data and determine which type of model best fits the data. (-3,-1), (-2,0), (-1,1), (0,2), (1,3), (2,4)
2. Determine if the following graphs represent a linear, quadratic, or exponential relationship. -20 20
15.) Complete the below table by determining the pattern. Then decide if the relationship is linear or exponential. Input Output 25 I 28 31 1. 2. 3. 4.
a. According to the linear model, what was the average cost of room and board at public four-year colleges for the school year ending in 2013? The average cost was $___(Round to the nearest dollar as needed.) Im looking at the graph image and still do not understand this math problem. Please help. Both answers that I came up with for this solution, 5877 were incorrect and 7228 was also incorrect.
Refer to the images to solve the problems.
NUMBER OF SQUARES ist 2nd 3rd Figure Number 1 2 3 4 8 10 PATTERN 1. Make a data table of the visual pattern. 2. Make a graph of the visual pattern. 3. Write an equation to represent the number of squares in the nth term of the visual pattern. Number of Squares FIGURE NUMBER
19 MA.912.AR.2.2 Write the equation of a vertical line passing through the ordered pair (-5,7.5). X÷-5
Let s be a person's annual salary (in thousands of dollars) after she has worked for t years at a company. Some pairs of values of t and s are shown in the table below. t (years) 0 1 3 6 s (thousands of dollars) 54 57 63 72 a) Create a scattergram of the data. b) Draw in a linear model on the same grid. c) Use your graph to estimate when the person's salary will be $66 thousand. (Show your work on the graph.) d) What is the s-intercept of the model? Interpret it in terms of this application.
a and b please
The table shows the number of adult softball teams since 1990, where x represents the year since 2000 and y represents the number of teams (in thousands). Make a scatter plot of the data and determine which type of model best fits the data. Year, x 0 1 2 3 4 Number of teams (in thousands) 163 155 149 143 119 linear quadratic exponential cubic