Geometry and Mensuration Worksheet-8
(a) a – b > c (b) c > a + b (c) c = a + b (d) b < c + a
(a) Acute angled (b) Obtuse angled
(c) Right angled (d) Right angled isosceles
(a) Exactly one acute angle (b) Exactly two acute angles
(c) At least two acute angles (d) None of these
(a) 3 (b) 4 (c) 2 (d) 5
(a) AB (b) BC (c) AC (d) None
R : ∠A = ∠B = 45º and ∠C = 90º
Which of the following statement is true?
(a) A is true and R is correct explanation of A
(b) A is true and R is not the correct explanation of A
(c) A is false
(d) None of these
(a) False (b) True
(c) Cannot be determined (d) None
(a) The difference of any two sides is less than the third side
(b) A Δle cannot have two obtuse angles
(c) A Δle cannot have an obtuse angle and a right angle
(d) All of these
(a) 5 cm (b) 31 m (c) 13 m (d) 18 m
(a) 20 m (b) 25 m (c) 30 m (d) 17 m
(a) Orthocenter (b) Centroid
(c) Circum-center (d) In-centre
(a) Angle bisectors (b) Perpendicular bisectors
(c) Altitudes (d) Medians
(a) The centroid of an acute angled triangle lies in the interior of the triangle.
(b) The orthocenter of an acute angled triangle lies in the interior of the triangle
(c) The circumcentre of an acute angled triangle lies in the interior of the triangle
(d) All of these
(a) 4 cm (b) 6 cm (c) 2 cm (d) None of these
(a) Sides (b) Vertices (c) Both (d) None
(a) 1 : 2 (b) 2 : 1 (c) 3 : 1 (d) 1 : 3
(a) The orthocenter of a right angled triangle is the vertex containing right angle
(b) The circumcentre of a right angled triangle is the midpoint of its hypotenuse
(c) The centroid of a right angled triangle lies in the interior of the triangle
(d) All of these
(a) Coincide with each other (b) Do not coincide with each other
(c) Are collinear points (d) None of these
(a) 3 : 1 (b) 1 : 2 (c) 2 : 1 (d) 1 : 3
(a) Any median (b) Any perpendicular bisector
(c) Any altitude (d) The line through H, G and S
Answer Key:
(1)-(d); (2)-(b); (3)-(c); (4)-(a); (5)-(c); (6)-(a); (7)-(b); (8)-(d); (9)-(c); (10)-(b); (11)-(c); (12)-(d); (13)-(d); (14)-(b); (15)-(a); (16)-(c); (17)-(d); (18)-(a); (19)-(c); (20)-(d)