Use & for •, v for V, > for Ɔ, and for = What can you derive by applying Distribution (Dist) to part of this formula: ~H = [M • (B v L)] -H = [(M & B) & ~(~B & ~L)] %3D -H = [(M & B) v (M & L)] %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 11
Use & for •, v for V, > for ɔ, and
for =
%3D
What can you derive by applying Distribution (Dist) to part of this formula:
-H = [M • (B v L)]
-H
= [(M & B) & ~(~B & ~L)]
O ~H = [(M & B) v (M & L)]
-H = [(M v B) & (M v L)]
-H =
[(M v (B & L)]
-H = [(M & ~(~B & ~L)]
-H = [(M & ~(B & L)]
Transcribed Image Text:Question 11 Use & for •, v for V, > for ɔ, and for = %3D What can you derive by applying Distribution (Dist) to part of this formula: -H = [M • (B v L)] -H = [(M & B) & ~(~B & ~L)] O ~H = [(M & B) v (M & L)] -H = [(M v B) & (M v L)] -H = [(M v (B & L)] -H = [(M & ~(~B & ~L)] -H = [(M & ~(B & L)]
Question 9
To solve this proof, what rules would you need to apply. Please type rule
abbreviations (MP MT DS HS CD Conj Simp Add DM Dist Assoc) in the order in
which you applied them (from left to right, leaving a space between rules).
Example: MT Simp Add MP
1. ~Av (~N• X)
2. (A• G) Ɔ D
3. ~D
/ ~Av (~G• X)
Question 10
To solve this proof, what rules would you need to apply. Please type rule
abbreviations (MP MT DS HS CD Conj Simp Add DM Dist Assoc) in the order in
which you applied them (from left to right, leaving a space between rules).
Example: MT Simp Add MP
1. Mɔ (D = G)
2. ~(R • ~M)
3. ~(D = G)
/ -Rv C
Transcribed Image Text:Question 9 To solve this proof, what rules would you need to apply. Please type rule abbreviations (MP MT DS HS CD Conj Simp Add DM Dist Assoc) in the order in which you applied them (from left to right, leaving a space between rules). Example: MT Simp Add MP 1. ~Av (~N• X) 2. (A• G) Ɔ D 3. ~D / ~Av (~G• X) Question 10 To solve this proof, what rules would you need to apply. Please type rule abbreviations (MP MT DS HS CD Conj Simp Add DM Dist Assoc) in the order in which you applied them (from left to right, leaving a space between rules). Example: MT Simp Add MP 1. Mɔ (D = G) 2. ~(R • ~M) 3. ~(D = G) / -Rv C
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