Make correct statements by filling in the symbols â or in the blank spaces:

(i) {2, 3, 4} . . . {1, 2, 3, 4, 5}


(ii) {a, b, c} . . . {b, c, d}


(iii) {x : x is a student of Class XI of your school}. . .{x : x student of your school}


(iv) {x : x is a circle in the plane} . . .{x : x is a circle in the same plane with radius 1 unit}


(v) {x : x is a triangle in a plane} . . . {x : x is a rectangle in the plane}


(vi) {x : x is an equilateral triangle in a plane} . . . {x : x is a triangle in the same plane}


(vii) {x : x is an even natural number} . . . {x : x is an integer}

The blanks are filled below:

(i) {2, 3, 4} {1, 2, 3, 4, 5}


Since, 2, 3, 4 comes in the second set.


(ii) {a, b, c} {b, c, d}


Since, ‘a’ is not in the second set.


(iii) {x : x is a student of Class XI of your school}{x : x student of your school}


Since, x is a part of the school too.


(iv) {x : x is a circle in the plane} {x : x is a circle in the same plane with radius 1 unit}


Since, first set has no fixed radius circles whereas the second set has only circles with radius 1 unit


(v) {x : x is a triangle in a plane} {x : x is a rectangle in the plane}


Since, set 1 has triangle whereas set 2 has rectangle.


(vi) {x : x is an equilateral triangle in a plane} {x : x is a triangle in the same plane}


Since, equilateral triangle is a type of triangle itself.


(vii) {x : x is an even natural number} {x : x is an integer}


Since, all the even natural numbers are a type of integers.


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