A relation from (A) to (B) is any subset of \(A\times B\). Only ({(1,3),(2,5)}) has both pairs in \(A\times B\).
Step 2
Why this answer is correct
The correct answer is A. ({(1,3),(2,5)}). A relation from (A) to (B) is any subset of \(A\times B\). Only ({(1,3),(2,5)}) has both pairs in \(A\times B\).
Step 3
Exam Tip
(A) से (B) में संबंध \(A\times B\) का कोई भी उपसमुच्चय होता है। केवल ({(1,3),(2,5)}) के दोनों युग्म \(A\times B\) में हैं।
(n\(A\times B\)=3\times2=6), and every relation is a subset of \(A\times B\). Therefore the number of relations is \(2^6\).
Step 2
Why this answer is correct
The correct answer is A. \(2^6\). (n\(A\times B\)=3\times2=6), and every relation is a subset of \(A\times B\). Therefore the number of relations is \(2^6\).
Step 3
Exam Tip
(n\(A\times B\)=3\times2=6), और हर संबंध \(A\times B\) का उपसमुच्चय है। इसलिए संबंधों की संख्या \(2^6\) होगी।
(n\(A\times B\)=3\times1=3), so the number of subsets is \(2^3=8\). For counting relations, remember \(2^{n(A\times B)}\).
Step 2
Why this answer is correct
The correct answer is A. (8). (n\(A\times B\)=3\times1=3), so the number of subsets is \(2^3=8\). For counting relations, remember \(2^{n(A\times B)}\).
Step 3
Exam Tip
(n\(A\times B\)=3\times1=3), इसलिए उपसमुच्चयों की संख्या \(2^3=8\) है। संबंध गिनने में \(2^{n(A\times B)}\) याद रखें।
