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Scalar Matrix

If P, Q and R...

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If P, Q and R are subsets of a set A, then R × [(P^c ∪ Q^c)]C is

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Q. If P, Q, R are subsets of the universal set U, then (P

\cap

\cap

\cup

P^{c}

\cap

\cap

\cup

Q^{c}

\cup

R^{c}

Q. If P, Q and R are subsets of a set A, then

R \times (P^{c} \cup Q^{c})^{c} =

Q. If P, Q and R are subsets of a set A, then

R \times (P^{c} \cup Q^{c})^{c} =

P, Q, R

are subsets of a finite set then

R \times (P^{'} \cup Q^{'})^{'}

Q. If pb = aq, qc = br and pc = ar, then the system of equations px + qy = r and ax + by = c (a, b, c, p, q, r ≠ 0)

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