LENGTH AND AREA CALCULATIONS
IMPORTANT SURFACE AREA FORMULAS
Formulas:
1. Square
or Rectangle
(i) Area = A = L x B
(ii) Peripheral Length = L = (L+B) x 2
2. Pythagoras
theorem
This theorem is used to find out any inclined length
c2 = a2 +b2
c = Ñ´(a2 + b2)
3.
Tri‐angle
(i) Area = A = 1/2 x B x H
(ii) Peripheral Length = L = B + H + C
4. Irregular
Tri‐angle
(i) Area = A = Ñ´ (s(s‐a) (s‐b) (s‐c))
Where,
s
= (a + b + c )/2
(ii) Peripheral Length = L = a + b + c
5. Equilateral
Tri‐angle
(i) Area = A = (a 2/4) x Ñ´3
(ii) Peripheral Length = L = a + a + a = 3a
6. Isosceles
Tri‐angle
(i) Area = A = (a/4) x Ñ´ 4b2‐a2
(ii) Peripheral Length = L
= a + b + b = a + 2b
7. Trapezoidal
(i) Area = A = 1/2 ( a+ b) x h
(ii) Peripheral Length = L = a + b + c + c
8. Hexagon
(i) Area = A = (0.5 x r x 0.5 x r x Tan60) x 6
(ii) Peripheral Length = L = 6r
9.
Circle
(i) Area = A = π/4 x d2
Where, d
= diameter of circle ; π = 3.14
(ii) Peripheral Length = L = 2 x π x r
Where, r
= radius of circle
10.
Semi‐Circle
(i) Area = A = π/4 x d2 x 0.50
Where, d =
diameter of circle ; π = 3.14
(ii) Peripheral Length = L = 2 x π x r x 0.50 where r =
radius of circle
11.
Quarter Circle
(i) Area = A = π/4 x d2 x 0.25
Where, d
= diameter of circle ; π = 3.14
(ii) Peripheral Length = L = 2 x π x r x 0.25 where r =
radius of circle
12.
Segmental Arc
(i) Area = A = (2/3 x D xH) + (H3/2D)
Where, d
= diameter of circle H = height of arc
(ii) Arc Length = L = (8b ‐ 2r)/3
Where, r
= radius of circle
b = Ñ´ (r2 +h2)
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