116914
The number of reflexive relations of a set with four elements is equal to:
1 \(2^{16}\)
2 \(2^{12}\)
3 \(2^8\)
4 \(2^4\)
Explanation:
D Given, Set A with four element We know that, total number of reflexive relations of a set with \(n\) elements \(=2^{\text {n }}\) So, total number of reflexive relations of a set with 4 elements \(=2^4\)
UPSEE-2004
Sets, Relation and Function
116923
\(\frac{\sqrt{8+\sqrt{28}}+\sqrt{8-\sqrt{28}}}{\sqrt{8+\sqrt{28}}-\sqrt{8-\sqrt{28}}}\) is equal to
116914
The number of reflexive relations of a set with four elements is equal to:
1 \(2^{16}\)
2 \(2^{12}\)
3 \(2^8\)
4 \(2^4\)
Explanation:
D Given, Set A with four element We know that, total number of reflexive relations of a set with \(n\) elements \(=2^{\text {n }}\) So, total number of reflexive relations of a set with 4 elements \(=2^4\)
UPSEE-2004
Sets, Relation and Function
116923
\(\frac{\sqrt{8+\sqrt{28}}+\sqrt{8-\sqrt{28}}}{\sqrt{8+\sqrt{28}}-\sqrt{8-\sqrt{28}}}\) is equal to
116914
The number of reflexive relations of a set with four elements is equal to:
1 \(2^{16}\)
2 \(2^{12}\)
3 \(2^8\)
4 \(2^4\)
Explanation:
D Given, Set A with four element We know that, total number of reflexive relations of a set with \(n\) elements \(=2^{\text {n }}\) So, total number of reflexive relations of a set with 4 elements \(=2^4\)
UPSEE-2004
Sets, Relation and Function
116923
\(\frac{\sqrt{8+\sqrt{28}}+\sqrt{8-\sqrt{28}}}{\sqrt{8+\sqrt{28}}-\sqrt{8-\sqrt{28}}}\) is equal to
116914
The number of reflexive relations of a set with four elements is equal to:
1 \(2^{16}\)
2 \(2^{12}\)
3 \(2^8\)
4 \(2^4\)
Explanation:
D Given, Set A with four element We know that, total number of reflexive relations of a set with \(n\) elements \(=2^{\text {n }}\) So, total number of reflexive relations of a set with 4 elements \(=2^4\)
UPSEE-2004
Sets, Relation and Function
116923
\(\frac{\sqrt{8+\sqrt{28}}+\sqrt{8-\sqrt{28}}}{\sqrt{8+\sqrt{28}}-\sqrt{8-\sqrt{28}}}\) is equal to
116914
The number of reflexive relations of a set with four elements is equal to:
1 \(2^{16}\)
2 \(2^{12}\)
3 \(2^8\)
4 \(2^4\)
Explanation:
D Given, Set A with four element We know that, total number of reflexive relations of a set with \(n\) elements \(=2^{\text {n }}\) So, total number of reflexive relations of a set with 4 elements \(=2^4\)
UPSEE-2004
Sets, Relation and Function
116923
\(\frac{\sqrt{8+\sqrt{28}}+\sqrt{8-\sqrt{28}}}{\sqrt{8+\sqrt{28}}-\sqrt{8-\sqrt{28}}}\) is equal to