Question: Can you help with the question below ( please solve it by using matlab ) To turn out a truly fine pizza, you need cold

Can you help with the question below ( please solve it by using matlab )

Can you help with the question below ( please solve it byusing matlab ) To turn out a truly fine pizza, you needcold hard math to back you up. You need Eugenia Cheng, amathematician with the University of Sheffield in the UK. Cheng turned herconsiderable skills toward the noble pursuit of figuring out a formula forcreating the perfect pizza. The formula she developed is as follows: tp6 d (923 15) = Where "t" is volume of to ppings,"d" is the volume of dough, and "x" for radius of thepizza. Complete the following tasks related to her model. Task 1 Definethe volume of the toppings 't' to be 42 while the volume

To turn out a truly fine pizza, you need cold hard math to back you up. You need Eugenia Cheng, a mathematician with the University of Sheffield in the UK. Cheng turned her considerable skills toward the noble pursuit of figuring out a formula for creating the perfect pizza. The formula she developed is as follows: t p6 d (923 15) = Where "t" is volume of to ppings, "d" is the volume of dough, and "x" for radius of the pizza. Complete the following tasks related to her model. Task 1 Define the volume of the toppings 't' to be 42 while the volume of the Complete the following tasks related to her model. Task 1 Define the volume of the toppings 't' to be 42 while the volume of the dough 'd' to be 38. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Start here by defining a vector named days that has values between 1 and 7. Task 4 Task 4 The daily sales in AED are given as the following: 2100 3200 2000 3220 2150 3103 1998 3005 2020 3166 3180 3550 3280 3600 Define here the above matrix and name it sales Task 5 The first column represents the sales for the 11 inch pizza. Create a vector that contains the elements of the first column and name it pizza11. Task 6 The second column represents the sales for the 14 inch pizza. Repeat task 5 for the second column and name it pizza14. Task 7 Plot the sales for both pizza sizes at different days. Make sure they are on the same plot. Don't forget to label the axes and add legend for each curve. Task 8 Write a command that displays a statement for your favourite pizza. Task 8 Write a command that displays a statement for your favourite pizza. Task 9 You're done. Thank you! To turn out a truly fine pizza, you need cold hard math to back you up. You need Eugenia Cheng, a mathematician with the University of Sheffield in the UK. Cheng turned her considerable skills toward the noble pursuit of figuring out a formula for creating the perfect pizza. The formula she developed is as follows: t p6 d (923 15) = Where "t" is volume of to ppings, "d" is the volume of dough, and "x" for radius of the pizza. Complete the following tasks related to her model. Task 1 Define the volume of the toppings 't' to be 42 while the volume of the Complete the following tasks related to her model. Task 1 Define the volume of the toppings 't' to be 42 while the volume of the dough 'd' to be 38. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Task 2 Find out the radius of the pizza required to get the values for t and d in task 1. You can use 10 as your initial guess. Assign your answer to rperfect Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Task 3 The research to develop the model was funded by PizzaExpress restuarant. We now want to plot their daily sales in their Abu Dhabi branch for the two most selling sizes of pizza. Start here by defining a vector named days that has values between 1 and 7. Task 4 Task 4 The daily sales in AED are given as the following: 2100 3200 2000 3220 2150 3103 1998 3005 2020 3166 3180 3550 3280 3600 Define here the above matrix and name it sales Task 5 The first column represents the sales for the 11 inch pizza. Create a vector that contains the elements of the first column and name it pizza11. Task 6 The second column represents the sales for the 14 inch pizza. Repeat task 5 for the second column and name it pizza14. Task 7 Plot the sales for both pizza sizes at different days. Make sure they are on the same plot. Don't forget to label the axes and add legend for each curve. Task 8 Write a command that displays a statement for your favourite pizza. Task 8 Write a command that displays a statement for your favourite pizza. Task 9 You're done. Thank you

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