A triangle with sides 13 cm, 14 cm, 15 cm is A Right triangle B Obtuse triangle C Acute triangle
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Chapter 16: Triangles – Congruence, Similarity and Properties (Set-3)
A triangle having sides 5 cm, 5 cm, and 8 cm is A Equilateral triangle B Scalene triangle C Right
Continue readingChapter 16: Triangles – Congruence, Similarity and Properties (Set-1)
A triangle having all sides of different lengths is called A Isosceles triangle B Scalene triangle C Equilateral triangle D
Continue readingChapter 15: Basic Geometry – Points, Lines and Angles (Set-5)
The ratio (0.36:0.54)(0.36:0.54) in simplest form is A 3:2 B 4:5 C 2:3 D 5:4 Explanation Convert decimals to integers:
Continue readingChapter 15: Basic Geometry – Points, Lines and Angles (Set-4)
A line segment AB has length 14 cm. Point M lies on AB such that AM:MB = 2:5. What is
Continue readingChapter 15: Basic Geometry – Points, Lines and Angles (Set-3)
In naming an angle written as ∠ABC, which point is the vertex of the angle A Point A B Point
Continue readingChapter 15: Basic Geometry – Points, Lines and Angles (Set-2)
In geometry, the symbol AB with a single bar above it usually denotes A Ray from A B Line through
Continue readingChapter 15: Basic Geometry – Points, Lines and Angles (Set-1)
In standard geometry notation, the symbol AB with a double-headed arrow above it represents what object? A A ray AB
Continue readingChapter 14: Ratio, Proportion and Variation (Set-5)
If a:b=3:5a:b=3:5a:b=3:5 and b:c=10:7b:c=10:7b:c=10:7, then (a+c):b(a+c):b(a+c):b equals A 10:13 B 17:10 C 13:10 D 23:10 Explanation Make b common. From
Continue readingChapter 14: Ratio, Proportion and Variation (Set-4)
Simplify the compound ratio (3:5) and (10:12) A 2:1 B 3:5 C 1:2 D 5:3 Explanation Multiply corresponding terms: (3×10):(5×12)=30:60.
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