prepare a truth table for following expression
abcd+ab(c+d)+a(b+c)'d+a'b c'd(a+b+c)d'
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Answer:
abcd+ab(c+d)+a(b+c)'d+a'b c'd(a+b+c)d'
As dd'=0
So, a'b c'd(a+b+c)d' = 0
Now,
abcd+ab(c+d)
abcd + abc + abd
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