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Mathematics 14 Online
OpenStudy (anonymous):

You have relatives living in the United Kingdom and in France. Suppose that you have purchased a prepaid phone card with a value of $75. Calls to the United Kingdom cost 23¢ per minute, while calls to France cost 21¢ per minute. Part I: Write an expression for the total cost of calling to the United Kingdom, U(x), for a total of x minutes. Part II: Write an expression for the total cost of calling to France, F(y), for a total of y minutes. Part III: Write a linear inequality involving x and y to represent the number of minutes you can use to

OpenStudy (anonymous):

. You have relatives living in the United Kingdom and in France. Suppose that you have purchased a prepaid phone card with a value of $75. Calls to the United Kingdom cost 23¢ per minute, while calls to France cost 21¢ per minute. Part I: Write an expression for the total cost of calling to the United Kingdom, U(x), for a total of x minutes. (2 points) Part II: Write an expression for the total cost of calling to France, F(y), for a total of y minutes. (2 points) Part III: Write a linear inequality involving x and y to represent the number of minutes you can use to call the two countries and not exceed the value of your prepaid calling card. (2 points) Part IV: Graph the inequality you just wrote on the graph shown below. (2 points) Part V: Based on your graph, would you be able to call the UK for a total of 200 minutes and call France for a total of 200 minutes without exceeding the value of your calling card? Explain your answer.

OpenStudy (anonymous):

PART I

OpenStudy (anonymous):

75-(23X)

OpenStudy (anonymous):

PART II

OpenStudy (anonymous):

75-(21x)

OpenStudy (anonymous):

@OpenSessame Thank You very much

OpenStudy (anonymous):

No problem, knowing that should help you with the other ones.

OpenStudy (anonymous):

Im prettty sure the inequality would look something like\[21y \le75\ge23x\]

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