Sentences with ACUTE-ANGLED-TRIANGLE
Check out our example sentences below to help you understand the context.Sentences
1
"An acute-angled triangle has three angles that are all less than 90 degrees."
2
"In a right-angled triangle, one angle is 90 degrees while in an acute-angled triangle, all angles are less than 90 degrees."
3
"An isosceles acute-angled triangle has two equal angles less than 90 degrees."
4
"A scalene acute-angled triangle has all three angles less than 90 degrees and all sides of different lengths."
5
"The sum of the angles in an acute-angled triangle is always less than 180 degrees."
6
"An equilateral triangle is a special case of an acute-angled triangle where all angles are exactly 60 degrees."
7
"An obtuse-angled triangle cannot be considered an acute-angled triangle as it has one angle greater than 90 degrees."
8
"To prove that a triangle is an acute-angled triangle, we need to show that all angles are less than 90 degrees."
9
"An acute-angled triangle can have one or two acute angles depending on its shape and size."
10
"An acute-angled triangle can be formed by connecting any three non-collinear points on a plane."
11
"The longest side in an acute-angled triangle is always opposite the largest angle."
12
"In an acute-angled triangle, the sum of any two angles is always greater than the third angle."
13
"In a geometrical construction, we can draw an acute-angled triangle using a compass and a straightedge."
14
"An acute-angled triangle is also known as an acute triangle or a sharp triangle."
15
"An acute-angled triangle can be classified as a proper triangle because it has three distinct angles."
16
"An acute-angled triangle does not have any right angles or obtuse angles."
17
"An acute-angled triangle can never be a right-angled triangle or an obtuse-angled triangle."
18
"The area of an acute-angled triangle can be calculated using the formula: 1/2 * base * height."
19
"It is not possible to have an acute-angled triangle with all sides of equal length."
1
"An acute-angled triangle has three angles smaller than 90 degrees."
2
"The acute-angled triangle is the opposite of an obtuse-angled triangle."
3
"In geometry, an acute-angled triangle is also known as a acute triangle."
4
"The sum of the angles in an acute-angled triangle is always less than 180 degrees."
5
"An equilateral triangle is an example of an acute-angled triangle."
6
"The acute-angled triangle is the most common type of triangle."
7
"A right-angled triangle can never be an acute-angled triangle."
8
"An acute-angled triangle can have sides of different lengths."
9
"The acute-angled triangle is often used in trigonometry."
10
"An acute-angled triangle can never have an angle greater than 90 degrees."
