Two different moulds grow at different rates. The mass of the first mould (in grams) is well described by the function m1(t) = 20√t where the time t is measured in hours. The second mould grows according to m2(t) = 5t^2(5t square) . (a)Write a program using array operations to generate a table (with headings) of the amount of each mould each hour starting at time t = 0 up to a maximum time entered by the user. Run the program with the maximum time set to 10. (b)Write a separate program using the plot command to graph the amount of the two moulds on the same axes for 0 ≤ t ≤ 5. Label the axes. (c)Use the graphical output from the program in part (b) and the ginput command to estimate the time when the amounts of the moulds are equal.

Two different moulds grow at different rates. The mass of the first mould (in grams) is well described by the function m1(t) = 20√t where the time t is measured in hours. The second mould grows according to m2(t) = 5t^2(5t square) . (a)Write a program using array operations to generate a table (with headings) of the amount of each mould each hour starting at time t = 0 up to a maximum time entered by the user. Run the program with the maximum time set to 10. (b)Write a separate program using the plot command to graph the amount of the two moulds on the same axes for 0 ≤ t ≤ 5. Label the axes. (c)Use the graphical output from the program in part (b) and the ginput command to estimate the time when the amounts of the moulds are equal.

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter8: Arrays And Strings

Section: Chapter Questions

Problem 23PE

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