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Let F(1) be the set of parallelograms, ...

Let `F_(1)` be the set of parallelograms, `F_(2)` the set of rectangle , `F_(3)` the set of rhombuses, `F_(4)` the set of squares and `F_(5)` the set of trapeziums in a plane. Then, `F_(1)` may be equal to

A

`F_(2) cap F_(3)`

B

`F_(3) cap F_(4)`

C

`F_(2) cup F_(5)`

D

`F_(2)cup F_(3) cup F_(4) cup F_(1)`

Text Solution

Verified by Experts

The correct Answer is:
D

Every rectangle ,rectangle , rhombus ,square in a place is a parellelograme but every trapezium is not a pareallelogram
`therefore F_(1)=F_(2) cup F_(3)F_(4) cup F_(1)`
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CENGAGE-SET THEORY AND REAL NUMBER SYSTEM -Exercises
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  3. If set A and B are defined as A = {(x,y)|y = 1/x, 0 ne x in R},...

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  9. The set (A cap B')cup (B cap C) equals

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  17. If set A ={x|(x^2(x-5)(2x-1))/((5x+1)(x+2)) lt 0 } and Set B={x|(3x...

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  18. Number of intergers satisfying the inequality x^4- 29x^2+100 le 0 i...

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