MHB Dealing with 5 input variable Kmaps

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The discussion focuses on verifying a 5-input Karnaugh map (K-map) for the function f(V, W, Z, Y, X) and determining the minimal Sum of Products (SOP) equation. The K-map is organized with WX as the top column variables and YZ as the horizontal row variables. The user presents two K-map configurations, one for v = 0 and another for v = 1, detailing the outputs for each combination of inputs. The proposed minimal SOP equation is vzw + zw\bar{x} + \bar{v}\bar{y}z\bar{w}. The user seeks confirmation on the accuracy of their work.
shamieh
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Just need someone to check my work. Thank you for your time. First time doing a 5 input Kmap.

Determine the following 5 input Karnaugh map for function f(V,W,Z,Y,Z) determine the minimal SOP equation. NOTE: (WX are the variables associated with the top column, and YZ are the variables associated with the other column horizontally.)

[TABLE="class: grid, width: 250"]
[TR]
[TD]YZ|WX
[/TD]
[TD]00
[/TD]
[TD]01
[/TD]
[TD]11
[/TD]
[TD]10
[/TD]
[/TR]
[TR]
[TD]00
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[/TR]
[TR]
[TD]01
[/TD]
[TD]1
[/TD]
[TD]1
[/TD]
[TD]0
[/TD]
[TD]1
[/TD]
[/TR]
[TR]
[TD]11
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]1
[/TD]
[/TR]
[TR]
[TD]10
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[/TR]
[/TABLE]
v = 0

[TABLE="class: grid, width: 250"]
[TR]
[TD]YZ|WX
[/TD]
[TD]00
[/TD]
[TD]01
[/TD]
[TD]11
[/TD]
[TD]10
[/TD]
[/TR]
[TR]
[TD]00
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[/TR]
[TR]
[TD]01
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]1
[/TD]
[TD]1
[/TD]
[/TR]
[TR]
[TD]11
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]1
[/TD]
[TD]1
[/TD]
[/TR]
[TR]
[TD]10
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[TD]0
[/TD]
[/TR]
[/TABLE]
v = 1

My Answer: $$vzw + zw\bar{x} +\bar{v}\bar{y}z\bar{w}$$
 
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Looks good to me.
 

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