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book College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco cover

College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco

النسخة 3الرقم المعياري الدولي: 032157060X
book College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco cover

College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco

النسخة 3الرقم المعياري الدولي: 032157060X
تمرين 65
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الخطوة 1 من4

Consider the following data:

A retail chain will buy 900 cordless phones if the price is $10 each and 400 if the price is $60. A wholesaler will supply 700 phones at $30 each and 1400 at $50 each.

Let us find the market equilibrium point assuming that the supply and demand functions are linear.

Convert the information in the above data into the table as follows:

Demand

Quantity

Price

Supply Quantity

Price

900

10

700

30

400

60

1400

50

First we create the demand function.

For this, enter the data of demand quantity and price from the table in the lists of a graphing utility.

The figure below shows a partial list of the data points.

    <div class=answer> Consider the following data: A retail chain will buy 900 cordless phones if the price is $10 each and 400 if the price is $60. A wholesaler will supply 700 phones at $30 each and 1400 at $50 each. Let us find the market equilibrium point assuming that the supply and demand functions are linear. Convert the information in the above data into the table as follows: <table style=border-collapse:collapse; border=1>     <tbody>      <tr>       <td> Demand Quantity </td>       <td> Price </td>       <td> Supply Quantity </td>       <td> Price </td>      </tr>      <tr>       <td> 900 </td>       <td> 10 </td>       <td> 700 </td>       <td> 30 </td>      </tr>      <tr>       <td> 400 </td>       <td> 60 </td>       <td> 1400 </td>       <td> 50 </td>      </tr>     </tbody>    </table> First we create the demand function. For this, enter the data of demand quantity and price from the table in the lists of a graphing utility. The figure below shows a partial list of the data points.   The demand function, found using linear regression with a graphing calculator.   The linear equation with price <i>p</i> as a function of the quantity demanded <i>q</i> is   Thus, the demand function is   .

The demand function, found using linear regression with a graphing calculator.

    <div class=answer> Consider the following data: A retail chain will buy 900 cordless phones if the price is $10 each and 400 if the price is $60. A wholesaler will supply 700 phones at $30 each and 1400 at $50 each. Let us find the market equilibrium point assuming that the supply and demand functions are linear. Convert the information in the above data into the table as follows: <table style=border-collapse:collapse; border=1>     <tbody>      <tr>       <td> Demand Quantity </td>       <td> Price </td>       <td> Supply Quantity </td>       <td> Price </td>      </tr>      <tr>       <td> 900 </td>       <td> 10 </td>       <td> 700 </td>       <td> 30 </td>      </tr>      <tr>       <td> 400 </td>       <td> 60 </td>       <td> 1400 </td>       <td> 50 </td>      </tr>     </tbody>    </table> First we create the demand function. For this, enter the data of demand quantity and price from the table in the lists of a graphing utility. The figure below shows a partial list of the data points.   The demand function, found using linear regression with a graphing calculator.   The linear equation with price <i>p</i> as a function of the quantity demanded <i>q</i> is   Thus, the demand function is   .

The linear equation with price p as a function of the quantity demanded q is     <div class=answer> Consider the following data: A retail chain will buy 900 cordless phones if the price is $10 each and 400 if the price is $60. A wholesaler will supply 700 phones at $30 each and 1400 at $50 each. Let us find the market equilibrium point assuming that the supply and demand functions are linear. Convert the information in the above data into the table as follows: <table style=border-collapse:collapse; border=1>     <tbody>      <tr>       <td> Demand Quantity </td>       <td> Price </td>       <td> Supply Quantity </td>       <td> Price </td>      </tr>      <tr>       <td> 900 </td>       <td> 10 </td>       <td> 700 </td>       <td> 30 </td>      </tr>      <tr>       <td> 400 </td>       <td> 60 </td>       <td> 1400 </td>       <td> 50 </td>      </tr>     </tbody>    </table> First we create the demand function. For this, enter the data of demand quantity and price from the table in the lists of a graphing utility. The figure below shows a partial list of the data points.   The demand function, found using linear regression with a graphing calculator.   The linear equation with price <i>p</i> as a function of the quantity demanded <i>q</i> is   Thus, the demand function is   . Thus, the demand function is    <div class=answer> Consider the following data: A retail chain will buy 900 cordless phones if the price is $10 each and 400 if the price is $60. A wholesaler will supply 700 phones at $30 each and 1400 at $50 each. Let us find the market equilibrium point assuming that the supply and demand functions are linear. Convert the information in the above data into the table as follows: <table style=border-collapse:collapse; border=1>     <tbody>      <tr>       <td> Demand Quantity </td>       <td> Price </td>       <td> Supply Quantity </td>       <td> Price </td>      </tr>      <tr>       <td> 900 </td>       <td> 10 </td>       <td> 700 </td>       <td> 30 </td>      </tr>      <tr>       <td> 400 </td>       <td> 60 </td>       <td> 1400 </td>       <td> 50 </td>      </tr>     </tbody>    </table> First we create the demand function. For this, enter the data of demand quantity and price from the table in the lists of a graphing utility. The figure below shows a partial list of the data points.   The demand function, found using linear regression with a graphing calculator.   The linear equation with price <i>p</i> as a function of the quantity demanded <i>q</i> is   Thus, the demand function is   . .


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College Algebra in Context with Applications for the Managerial, Life, and Social Sciences 3rd Edition by Ronald J Harshbarger, Lisa Yocco
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