1- Referring to the following flowchart, write a C++ function that implements Bisection Method. Start: Given a,b and e u = f(a) ; v = f(b) C= (a+b) /2; w f(c) no yes is no is Stop yes (b-a)

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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1- Referring to the following flowchart, write a C++ function that implements Bisection
Method.
Start: Given a,b and ɛ
u = f(a) ; v = f(b)
C = (a+b) /2 ; w = f(c)
no
yes
is
is
no
(b-a) <deta
Stop
yes
uw <0
b=c; v= w
a=c; u= w
2- Referring to the following flowchart, write a C++ function that implements False
Position Method.
Start: Given a,b and e
u = f(a) ; v = f(b)
3-To test your functions use
one chosen function from
F(b)(b-a)
S(b)-/(a)
exercises available on page 61
C = b -
w = f(c)
on textbook. You should
no
choose the function as
yes
is
is
no
Stop
follows:
yes
|f(c)| <E
uw <0
a. If (your University ID
number mod 4) = 0 then your
b=c: V W
a=c; u= w
test function is exercise 7
b.If (your University ID
number mod 4) = 1 then your
test function is exercise 6
If (your University ID number mod 4) = 2 then your test function is exercise 5
d. If (your University ID number mod 4) = 3 then your test function is exercise 4
C.
4- Finally, use implemented functions to write a menu driven program that asks the
user to choose one method of the above two methods and then test the method
using the assigned function in part 3.
look at this
i want question
4
Assume that both delta and epsilon are equal to 5x 10-9
and Max = 50
Transcribed Image Text:1- Referring to the following flowchart, write a C++ function that implements Bisection Method. Start: Given a,b and ɛ u = f(a) ; v = f(b) C = (a+b) /2 ; w = f(c) no yes is is no (b-a) <deta Stop yes uw <0 b=c; v= w a=c; u= w 2- Referring to the following flowchart, write a C++ function that implements False Position Method. Start: Given a,b and e u = f(a) ; v = f(b) 3-To test your functions use one chosen function from F(b)(b-a) S(b)-/(a) exercises available on page 61 C = b - w = f(c) on textbook. You should no choose the function as yes is is no Stop follows: yes |f(c)| <E uw <0 a. If (your University ID number mod 4) = 0 then your b=c: V W a=c; u= w test function is exercise 7 b.If (your University ID number mod 4) = 1 then your test function is exercise 6 If (your University ID number mod 4) = 2 then your test function is exercise 5 d. If (your University ID number mod 4) = 3 then your test function is exercise 4 C. 4- Finally, use implemented functions to write a menu driven program that asks the user to choose one method of the above two methods and then test the method using the assigned function in part 3. look at this i want question 4 Assume that both delta and epsilon are equal to 5x 10-9 and Max = 50
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