Please solve Exel Open withNumerical method8. (Note: This question does not ask you to implement the algorithm. You do thecalculation manually. This question tests your understanding of the algorithm.)Refer to the Pseudocode for Bisection Method. Suppose we want to use this algorithmto find a root of f(x)=(x+1)(x-3), and we input tolerable error ea. Among the following pairs of initial guesses for x0 and x1, choose the correctpair:(x0=0, x1=1), (x0=0, x1=2), (x0=1, x1=2), (x0=2, x1=4).b. Use the correct input to calculate x2.c. Calculate f(x2).d. According to the value of f(x2), should we replace x0 with x2, or replace xl withx2?= 0.0001.%3DWhat is the next step of the algorithm? Will it continue the loop, or stop the loop?Why it will do so?е.Pseudocode for Bisection Method1. Start2. Define function f(x)3. Inputa. Lower and Upper guesses x0 and x1b. tolerable error e4. If f(x0)*f(x1) > 0print "Incorrect initial guesses"goto 3End If5. Dox2 = (x0+x1)/2If f(x0)*f(x2) < 0x1 = x2Elseх0 %3D х2End Ifwhile abs(f(x2)) > e6. Print root as x27. Stop2 I 3+Page

Name: Please solve Exel Open withNumerical method8. (Note: This question doe
Uploaded: 2024-03-20T07:06:41.000Z
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Description: Please solve Exel Open withNumerical method8. (Note: This question does not ask you to implement the algorithm. You do thecalculation manually. This question tests your understanding of the algorithm.)Refer to the Pseudocode for Bisection Method. Sup