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Construct a truth table for p and q if and only if not q?
Construct a truth table for ~q (p q)
Boolean algebra deals with what?
Boolean algebra deals with logic and truth as it pertains to sets and possibilities. It uses the and, or and not operators to set up truth tables to define if a statement is true or not.
How do you construct a truth table for or p or q?
___p_|_t_|_f_| q__t_|_t_|_t_| ___f_|_t_|_f_|
How do you make a truth table?
A truth table is a chart of all of the possible combinations of true and false for a given set of options. The first step is to make x number of columns, where x is the number of inputs there are. Then in the first column write down x trues, followed by x false. Then in the following columns write down x/2 trues and false, alternating then x/4, then x/8 and so on.
What is the truth table for and gate?
The graphics facilities available in this browser do not lend themselves to creating truth tables. Hope the following survives the browser (ignore the dots: they are needed for spacing)...............| Y True | Y False|X True...| True ...| False...|X False. | False...| False...|
