HW 2_2 The volume of a partially-filled spherical tank can be computed as: V = -(3R- d); лd² 3 where d is the depth of the water in the tank (m) and R is the radius of the tank (m). Given that R=3m, to what depth must the tank be filled so that it holds 30 m³? Write a PYTHON code & implement the bisection algorithm to answer the question correct to 3 sig figs. Plot to select your own initial guesses. Display the answer in an informative sentence, using formatted printing.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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HW 2_2 The volume of a partially-filled spherical tank can be computed as:
V =
πα
3
(3R – d);
where d is the depth of the water in the tank (m) and R is the radius of the tank (m).
Given that R=3m, to what depth must the tank be filled so that it holds 30 m³? Write a PYTHON code &
implement the bisection algorithm to answer the question correct to 3 sig figs. Plot to select your own
initial guesses. Display the answer in an informative sentence, using formatted printing.
Transcribed Image Text:HW 2_2 The volume of a partially-filled spherical tank can be computed as: V = πα 3 (3R – d); where d is the depth of the water in the tank (m) and R is the radius of the tank (m). Given that R=3m, to what depth must the tank be filled so that it holds 30 m³? Write a PYTHON code & implement the bisection algorithm to answer the question correct to 3 sig figs. Plot to select your own initial guesses. Display the answer in an informative sentence, using formatted printing.
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