The photocopier owner charges 7 (cents) for the first 100 copies and 4 (cents) for each copy over 100. In addition, there is a setup fee of $ 2.5 per photocopy job. As is evident in the following equations: The revenue of stripper from selling and copying is 10.07x + 2.5 for 0 100 10.04x + 5.5 for. If it costs the owner 3 cents per copy, write Matlab that determines the maximum profit per week following the following steps: Write the getData () function that requires the user to enter sales for each day of the week. Writes the () Revenue function that accepts sales data and then returns a vector that keeps the revenues calculated for each day separately. Type main script to do the following: Call the getData () function to get store sales data from the user Call the Revenue () function to find revenue for each day of the week. Call the Profit () function to find out the profit from selling every day of the week. Calculate and print for maximum profit per week. Where profit = cost yield. o o 0 o
The photocopier owner charges 7 (cents) for the first 100 copies and 4 (cents) for each copy over 100. In addition, there is a setup fee of $ 2.5 per photocopy job. As is evident in the following equations: The revenue of stripper from selling and copying is 10.07x + 2.5 for 0 100 10.04x + 5.5 for. If it costs the owner 3 cents per copy, write Matlab that determines the maximum profit per week following the following steps: Write the getData () function that requires the user to enter sales for each day of the week. Writes the () Revenue function that accepts sales data and then returns a vector that keeps the revenues calculated for each day separately. Type main script to do the following: Call the getData () function to get store sales data from the user Call the Revenue () function to find revenue for each day of the week. Call the Profit () function to find out the profit from selling every day of the week. Calculate and print for maximum profit per week. Where profit = cost yield. o o 0 o
The photocopier owner charges 7 (cents) for the first 100 copies and 4 (cents) for each copy over 100. In addition, there is a setup fee of $ 2.5 per photocopy job. As is evident in the following equations: The revenue of stripper from selling and copying is 10.07x + 2.5 for 0 100 10.04x + 5.5 for. If it costs the owner 3 cents per copy, write Matlab that determines the maximum profit per week following the following steps: Write the getData () function that requires the user to enter sales for each day of the week. Writes the () Revenue function that accepts sales data and then returns a vector that keeps the revenues calculated for each day separately. Type main script to do the following: Call the getData () function to get store sales data from the user Call the Revenue () function to find revenue for each day of the week. Call the Profit () function to find out the profit from selling every day of the week. Calculate and print for maximum profit per week. Where profit = cost yield. o o 0 o
The photocopier owner charges 7 (cents) for the first 100 copies and 4 (cents) for each copy over 100. In addition, there is a setup fee of $ 2.5 per photocopy job. As is evident in the following equations: The revenue of stripper from selling and copying is 10.07x + 2.5 for 0 100 10.04x + 5.5 for. If it costs the owner 3 cents per copy, write Matlab that determines the maximum profit per week following the following steps: Write the getData () function that requires the user to enter sales for each day of the week. Writes the () Revenue function that accepts sales data and then returns a vector that keeps the revenues calculated for each day separately. Type main script to do the following: Call the getData () function to get store sales data from the user Call the Revenue () function to find revenue for each day of the week. Call the Profit () function to find out the profit from selling every day of the week. Calculate and print for maximum profit per week. Where profit = cost yield. o o 0 o
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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