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g(0, Y, Y):- !.

g(X, C, R):- Y is X - 1, C1 is C * 2, g(Y, C1, R).

What is the final value of Y after g(3, 2, Y)?

g(X, C, R):- Y is X - 1, C1 is C * 2, g(Y, C1, R).

What is the final value of Y after g(3, 2, Y)?

Many devices are build and programmed with another computer than How the first computer was programmed to do something?

1. When the following are true? The following symbols are used:

~ - negation,

v – disjunction,

& - conjunction,

-> - implication

1. p & ~p v q

2. ~(x v y) = ~x & ~y

3. ~( a -> ~b)

For each of the following, under what circumstances are they TRUE

For example, question 1 is true only when q is true

TRUE 1, FALSE 0

This is about boolean logic

Conjunction: a AND b, a ∩ b, a & b, a && b

True only if both a and b are true

Disjunction: a OR b, a ∪ b, a || b ,

False only if both a and b are false

Negation: NOT a

True only if a is false

Implication: a IMPLIES b

False only when a true and b false

Equivalence: a IS EQUIVALENT TO b, a = b, a == b ,

True when a and b are the same

~ - negation,

v – disjunction,

& - conjunction,

-> - implication

1. p & ~p v q

2. ~(x v y) = ~x & ~y

3. ~( a -> ~b)

For each of the following, under what circumstances are they TRUE

For example, question 1 is true only when q is true

TRUE 1, FALSE 0

This is about boolean logic

Conjunction: a AND b, a ∩ b, a & b, a && b

True only if both a and b are true

Disjunction: a OR b, a ∪ b, a || b ,

False only if both a and b are false

Negation: NOT a

True only if a is false

Implication: a IMPLIES b

False only when a true and b false

Equivalence: a IS EQUIVALENT TO b, a = b, a == b ,

True when a and b are the same