{1, 2}
{1, 6}
{2, 5}
{5, 6}

What is the nature of the intersection of the set of planes x+ay+(b+c)z+d=0,x+by+(c+a)z+d=0 and x+cy...
They are at equal distance from the origin
They form a triangular prism
They meet at a point
They pass through a line

In figure 32, the shaded region within the triangle is the intersection of the sets of ordered pairs...
y < 2x, x < 2
y < 2x, x < 2, x > 0
y < 2x, x < 2, y > 0
y < 2x, y < 2, x > 0
y < x, x < 2

In intersection of sets if (AnB)n = An(BnC), then it is said to be
associative law
Inverse law
transitive law
commutative law

The intersection of set A and B is denoted by:
A∩B
A∪B
A + B
A - B

The intersection of set A and B is denoted by:
A∩B
A∪B
A+B
A-B

In intersection of sets if (A∩B)∩C = A∩(B∩C), then it is said to be:
associative law
inverse law
transitive law
commutative law

If the universal set is U = $ \displaystyle \left { 1^{2},2^{2},3^{2},4^{2},5^{2},6^{2} \right } $...
$ \displaystyle \left { 2^{2},4^{2} \right } $
$ \displaystyle \left { 1^{2},5^{2} \right } $
$ \displaystyle \left { 1^{2},5^{2},6 ^{2} \right } $
$ \displaystyle \left { 1^{2},3^{2},5^{2},6^{2} \right } $
Answer required

If A,B and C are non-empty sets then the 'Intersection of sets is distributive over union of sets' i...
(A∩B)∪C=(A∪C)∩(B∪C)
(A∪B)∪C=(A∩C)∪(B∪C)
A∩(B∩C)=(A∩B)∩(A∩C)
A∩(B∪C)=(A∩B)∪(A∩C)

If the universal set is U = {12,22,32,42,52,62} What is the complement of the intersection of set...
Answer required
{12,32,52,62}
{12,52,62}
{12,52}
{22,42}

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