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Questions and Answers
A + 0 = ______
A + 0 = ______
a
W + (wxyz) = ______
W + (wxyz) = ______
w
(x + y)(x + y) = ______
(x + y)(x + y) = ______
x + y
A+ 0 =
A+ 0 =
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(a+b)(a+b) =
(a+b)(a+b) =
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A(a+b+c+ ...) =
A(a+b+c+ ...) =
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F[a,b,(ab)] =
F[a,b,(ab)] =
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(w+x+y+z)y =
(w+x+y+z)y =
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(x + y)(x + y) =
(x + y)(x + y) =
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W+[w+(wx)] =
W+[w+(wx)] =
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W+(wxyz) =
W+(wxyz) =
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Xz + xy + zy =
Xz + xy + zy =
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(x+z)(x+y)(z + y) =
(x+z)(x+y)(z + y) =
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Study Notes
Boolean Algebra Practice Problems
- a + 0 = a
- a * 0 = 0
- a + a = a
- a * a = a
- a + ab = a
- a + ab = a
- a(a + b) = a
- ab + ab = ab
- (a + b)(a + b) = a + b
- a(a + b + c + ...) = a
- For (11), (12), (13), f(a, b, c) = a + b + c
- f(a, b, ab) = a + b
- f(a, b, a-b) = a + b (Assuming the intended symbolic representation is for a NOT b which results in a + b)
- f[a, b, (ab)] = a + b (Assuming the intended symbolic representation for complement of ab which results in a + b)
- y + yy = y
- xy + xy = xy
- x + yx = x
- (w + x + y + z)y = wy + xy + yz
- (x + y)(x + y) = x + y
- w + [w + (wx)] = w
- x[x + (xy)] = x
- (x + x) = x
- (x + x) = x
- w + (wxyz) = w
- w * (wxyz) = wxy
- xz + xy + zy = x + y + z
- (x + z)(x + y)(z + y) = x + y + z
- x + y + xyz = x + y
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Description
Test your understanding of Boolean algebra with these practice problems. From basic identities to more complex expressions, this quiz covers a range of topics designed to enhance your skills. Perfect for students and enthusiasts looking to strengthen their grasp on the fundamentals.
