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Give an example to show that if A union B and A intersection B be given then A and B may not be uniquely determined?
Sourrav
The set A union B can be decomposed into three disjoint sub sets A\ (A int B), B\(A int B), and (A int B). So in this case (A union B) and (A int B) are fixed but "moving" elelments from A\ (A int B) into B\(A int B) will not affect (A union B) and (A int B). You should be able to fill in the details now.
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What is the union intersection set?
Given two or more sets there is a set which is their union and a set which is there intersection. But, there is no such thing as a "union intersection set", as required for the answer to the question.
What is the name given to the ordered pair of real number that two intersecting line have in common?
The intersection or point of intersection
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Is it possible to construct a triangle whose base and the vertical angle are known Either or without using a Circum Circle?
No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.
How do you find an area of 4cm 10cm 10cm 8cm 7.5cm?
There are 5 linear measures given. If that implies that the shape is a pentagon, there is no way to answer the question with out additional information about the angles in the pentagon. A triangle is the only polygonal shape whose area is uniquely determined by the length of its sides.
What name is given to the point of intersection where two segments meet in a polygon?
something
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centromere
