- ICS 161, an upper-division course in algorithms, is very full this
quarter, so students are only allowed to take it if they are majoring in
ICS or engineering, and if they need it either because they are planning to
graduate this quarter or because without it they wouldn't have enough units
to qualify for financial aid.
Express this statement as a formula in boolean logic, using the five variables i, e, g, u, and t, where i is true if the given student is an ics major, e is true if the student is an engineering major, g is true if the student needs 161 to graduate this quarter, u is true if the student has enough units already, and t is true if the student is allowed to take 161.

Your formula should be an expression of the form "t = ..." where the "..." is an expression which uses the and, or, and not operations to combine the values of the other four variables.

- Fill in the remaining blanks in the following truth table:
__x____y____z____x v y____y ^ z____~(y ^ z)____(x v y) ^ ~(y ^ z)__false false false false false true false false false true false true false false true true true false false true false true true false false true false true - Draw a boolean circuit which computes the value of the following boolean
expression:

(milk or sugar or lemon) and not (milk and lemon).