Area of a Triangle for an Equilateral Triangle
Trending Questions
If the length of a median of an equilateral triangle is x cm, then its area is
x22
√32x2
x2√3
x2
Find the area of an equilateral triangle having each side 4 cm.
Find the area of an equilateral triangle having altitude h cm.
- an equilateral
- an isosceles
- a scalene
How to calculate the percentage of marks?
If the area of an equilateral triangle is 9√3 cm2. What is the length of the side of the triangle.
8 cm
9 cm
6 cm
18 cm
Find the area of an equilateral triangle having each side x cm.
Write the following fractions as percentages:
Find the area of the equilateral triangle if its side is
Assertion : Area of an equilateral triangle of side is .
Reason : The height of an equilateral triangle of side is
Which of the following is correct?
is true and is false.
is false and is true.
Both and are true and is the correct explanation of .
Both and are true but is not the correct explanation of .
What 's' denotes in the Heron's formula area of triangle=√s(s−a)(s−b)(s−c) ?
perimeter
semi perimeter
area of the triangle
area of half of the triangle
- (5, 12, 9)
- (5, 12, 11)
- (5, 12, 13)
- (5, 12, 15)
Evaluate of
A square and an equilateral triangle have equal perimeters. If the diagonal of the square is 12√2 cm, then the area of the triangle is:
24√3 cm2
48√3 cm2
64√3 cm2
24√2 cm2
Find the area of figure.
- 16√3cm2
- 12√2cm2
- 16√2cm2
- 12√3cm2
- 12√2cm2
- 24√3cm2
- 48√3cm2
- 64√3cm2
- 10 cm
- 5 cm
- 5√3 cm
- 10√3 cm
Find the area of a triangle two sides of which are 18cm and 10cm and the perimeter is 42 cm.
(2a - b + 5), (a + b) and (2b - a + 2). What is the area of the triangle?
- √34×a2
- √34×81
- √34×b2
- √34×49
- 443.4 cm2
- 440.4 cm2
- 438.4 cm2
- 449.4 cm2
- 20cm
- 20√3cm
- 20πcm
- 20π
- Δ≤14√(a+b+c)abc
- Δ=14√(a+b+c)abc if a=b=c
- Δ≥14√(a+b+c)abc
- Δ=14abc√(a+b+c)
- 12 cm
- 24 cm
- 6 cm
- 7√2 cm
- 14 cm
- (2+√2) cm
- 7(2+√2) cm
Find the area of an equilateral triangle of side 10 cm.
18√3 cm2
25√3 cm2
12√3 cm2
27√3 cm2
The area of an equilateral triangle with side 12cm is 36√3 cm
True
False
A point O is taken inside an equilateral ΔABC. If OM⊥AC, OL⊥BC and ON⊥AB such that OL = 14 cm, OM = 10 cm and ON = 6 cm, find the area of ΔABC.
100√3 cm2
300√3 cm2
250√3 cm2
200√3 cm2