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Solutions for MATLAB: An Introduction with Applications | 5th Edition | ISBN: 9781118629864 | Authors: Amos Gilat 9781118629864

Solution for problem 5 Chapter 3

The radius, r, of a sphere can be calculated from its surface area, s, by:The volume, V

MATLAB: An Introduction with Applications | 5th Edition


Problem 5

The radius, r, of a sphere can be calculated from its surface area, s, by:The volume, V, is given by:Ji1icr= -2-41tr3V= -3Determine the volume of spheres with surface area of 50, 100, 150, 200, 250,and 300 tt2. Display the results in a two-column table where the values of sand V are displayed in the first and second columns, respectively.

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Step 1 of 3

t\ E x {.tmptr,-3 ,r !t _ ,} \ 'Jv du uL l4 ,' 'J \ r x' drt= Q x u(.< .: .iI c{rt . \J u '\ I. t: \J lrtv +'t {rCr +,.') 1 L {.,/ l{->firtnp Lt a I w- [\x IF -J ( rr *')t tl ;,{xcLl Cct -,/ d./ I t r-5 '-t L( tt ((tt -.t i lr et"y-r.,C (u)t -q ( -,-\! \l+v I +r -L-\ Lxtlrr,pl"r> f' [,.-( 31 -( o )x u: \n[6v) \ \Ll :. *\dy.{ d-t^

Chapter 3, Problem 5 is Solved

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The radius, r, of a sphere can be calculated from its surface area, s, by:The volume, V