Match the following column:

Column I Column II

(a) Sum of all the angles of a quadrilateral is (p) right angles

(b) In a || gm, the angle bisectors of two adjacent angles intersect at (q) rectangle

(c) Angle bisectors of a || gm form a (r) 45°

(d) The diagonals of a square are equal and bisect each other at an angle of (s) 4 right angles

(a) ......,
(b) ......,
(c) ......,
(d) ......,

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Solution

(a)-(s)
(b)-(p)
(c)-(q)
(d)-(r)

DISCLAIMER: There is an error in the book;
90^o should come in place of 45^o in part (q),
because the diagonals of a square
bisect each other at an angle of 90^o.

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Similar questions

Q. Match the following columns:

Column I	Column II
(a) Angle bisectors of a parallelogram form a	(p) parallelogram
(b) The quadrilateral formed by joining the mid-points of the pairs of adjacent sides of a square is a	(q) rectangle
(c) The quadrilateral formed by joining the mid-points of the pairs of adjacent sides of a rectangle is a	(r) square
(d) The figure formed by joining the mid-points of the pairs of adjacent sides of a quadrilateral is a	(s) rhombus

(a) .....,
(b) .....,
(c) .....,
(d) .....,

Q. Match the following columns:

Column I	Column II
(a) If x° and y° be the measures of two complementary angles, such that 2x = 3y, then x = .......	(p) 45°
(b) If an angle is the supplement of itself, then the measure of the angle is .......	(q) 60°
(c) If an angle is the complement of itself, then the measure of the angle is .......	(r) 54°
(d) If x° and y° be the angles forming a linear pair, such that x − y = 60°, then = ........	(s) 90°

(a) ......,
(b) ......,
(c) ......,
(d) ......,

Q. Match the following columns:

Column I	Column II
(a) In ∆ABC, if AB = AC and ∠A = 70°, then ∠C = ...... .	(p) less
(b) The vertical angle of an isosceles triangle is 120°. Each base angle is ...... .	(q) greater
(c) The sum of three medians of a triangle is ...... than the perimeter.	(r) 30°
(d) In a triangle, the sum of any two sides is always ...... than the third side.	(s) 55°

(a) ......,
(b) ......,
(c) ......,
(d) ......,

Match the two columns :
$\begin{matrix} Column - I & Column - II A) Sum of all the angles & P) Right angles of a quadrilateral is B) In a ∥ gm, the angle & Q) Rectangle bisectors of two adjacent angles intersect at C) Angle bisectors of & R) 45^{\circ} a ∥ gm form a D) The diagonals of a & S) 4 right angles square are equal and bisect each other at an angle of \end{matrix}$

Choose the correct option:

Match the two columns.

$\begin{matrix} C o l u m n - I & C o l u m n - I I A) I n a p a r a l l e l o g r a m A B C D & P) 68^{\circ} I f ∠ D = 115^{\circ}, t h e n t h e m e a s u r e o f ∠ A i s B) P Q R S i s a s q u a r e s u c h t h a t P R & Q) 58^{\circ} A n d S Q i n t e r s e c t a t O . T h e M e a s u r e o f ∠ P O Q i s C) T h e d i a g o n a l s o f a r e c t a n g l e & R) 90^{\circ} A B C D m e e t a t O . I f ∠ B O C = 44^{\circ}, T h e n t h e m e a s u r e o f ∠ O A D i s D) I f A B C D i s a r e c t a n g l e w i t h & S) 65^{\circ} ∠ B A C = 32^{\circ}, t h e n t h e m e a s u r e o f ∠ D B C i s \end{matrix}$

Choose the correct option:

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Column I	Column II
(a) Sum of all the angles of a quadrilateral is	(p) right angles
(b) In a \|\| gm, the angle bisectors of two adjacent angles intersect at	(q) rectangle
(c) Angle bisectors of a \|\| gm form a	(r) 45°
(d) The diagonals of a square are equal and bisect each other at an angle of	(s) 4 right angles

(a)-(s) (b)-(p) (c)-(q) (d)-(r) DISCLAIMER: There is an error in the book; 90o should come in place of 45o in part (q), because the diagonals of a square bisect each other at an angle of 90o.

(a)-(s)
(b)-(p)
(c)-(q)
(d)-(r)

DISCLAIMER: There is an error in the book;
90^o should come in place of 45^o in part (q),
because the diagonals of a square
bisect each other at an angle of 90^o.