Question: 1.Conversion To Postfix. Answer All Questions.. Please show all work / steps for each problem to get full credit.. Simply writing the correct answer does

1.Conversion To Postfix. Answer All Questions.. Please show all work / steps for each problem to get full credit.. Simply writing the correct answer does not earn points.

The order of Operation - + * / // % **

**** ANSWER in Table format like this. Thanks

EXAMPLE: A+(B*C-(D/E-F)*G)*H

Stack

Input

Output

Empty

A+(B*C-(D/E-F)*G)*H

-

Empty

+(B*C-(D/E-F)*G)*H

A

+

(B*C-(D/E-F)*G)*H

A

+(

B*C-(D/E-F)*G)*H

A

+(

*C-(D/E-F)*G)*H

AB

+(*

C-(D/E-F)*G)*H

AB

+(*

-(D/E-F)*G)*H

ABC

+(-

(D/E-F)*G)*H

ABC*

+(-(

D/E-F)*G)*H

ABC*

+(-(

/E-F)*G)*H

ABC*D

+(-(/

E-F)*G)*H

ABC*D

+(-(/

-F)*G)*H

ABC*DE

+(-(-

F)*G)*H

ABC*DE/

+(-(-

F)*G)*H

ABC*DE/

+(-(-

)*G)*H

ABC*DE/F

+(-

*G)*H

ABC*DE/F-

+(-*

G)*H

ABC*DE/F-

+(-*

)*H

ABC*DE/F-G

+

*H

ABC*DE/F-G*-

+*

H

ABC*DE/F-G*-

+*

End

ABC*DE/F-G*-H

Empty

End

ABC*DE/F-G*-H*+

Convert the following Infix Expression to Postfix, Using the above sample solution. Follow the steps above your answers should look like the above sample solution.

1. a + b * c + (d*e + f) * g

2. # ** is exponentiation W = a + b * (c ** d -e) ** (f + g * h) i

3. (-b + (b**2 4 * a * c) ** 0.5) / (2 * a) # ** is exponentiation

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