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Heron, (also known as Hero) was a Greek
mathematician. He was born in about 10 AD
possibly in Egypt . He worked in applied
mathematics. His works in mathematics and
physical subjects are so numerous and varied that
he is considered to an encyclopedic writer in these
fields. His geometrical works deals largely with
problems on menstruation written in three books .
Book I deals with the area of square , rectangles ,
triangle , trapeziums , and various other
specialized quadrilaterals . Hero has derived the
famous formula of the area of triangle in terms of
its three sides..!
We have studied in earlier classes about figures
of different shapes such as squares , triangles ,
and quadrilaterals . We have also calculated
perimeters and the areas of some of these
figures like rectangles , squares etc.
We know that :
Area of triangle is :
½ * (base ) * (corresponding height)
Now suppose that we know the lengths of
the sides of a scalene triangle and not the
height. Can we still finds it’s area ?
YES WE CAN ! This formula was given by
HERON about the area of triangle and is
also known as HERON’S FORMULA:
And a , b , c are the sides of the
triangle.
Find the area of the triangle if its sides are 40 m , 24 m , and 32 m.
Let a : 24 m
let b: 32m
let c: 40 m
S = a+b+c / 2 = 24 +32 + 40/2
= 96/2 = 48.
Area of triangle : sq. root of s(s-a)(s-
b)(s-c)
= sq .root of 48(48-24)(48-32)(48-40)
= sq. root of 48 * 24* 16 * 8
= sq. root of 147456
= 384 sq. m
Maths.

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Maths.

  • 1.
  • 2. Heron, (also known as Hero) was a Greek mathematician. He was born in about 10 AD possibly in Egypt . He worked in applied mathematics. His works in mathematics and physical subjects are so numerous and varied that he is considered to an encyclopedic writer in these fields. His geometrical works deals largely with problems on menstruation written in three books . Book I deals with the area of square , rectangles , triangle , trapeziums , and various other specialized quadrilaterals . Hero has derived the famous formula of the area of triangle in terms of its three sides..!
  • 3. We have studied in earlier classes about figures of different shapes such as squares , triangles , and quadrilaterals . We have also calculated perimeters and the areas of some of these figures like rectangles , squares etc. We know that : Area of triangle is : ½ * (base ) * (corresponding height)
  • 4. Now suppose that we know the lengths of the sides of a scalene triangle and not the height. Can we still finds it’s area ? YES WE CAN ! This formula was given by HERON about the area of triangle and is also known as HERON’S FORMULA: And a , b , c are the sides of the triangle.
  • 5. Find the area of the triangle if its sides are 40 m , 24 m , and 32 m. Let a : 24 m let b: 32m let c: 40 m S = a+b+c / 2 = 24 +32 + 40/2 = 96/2 = 48. Area of triangle : sq. root of s(s-a)(s- b)(s-c) = sq .root of 48(48-24)(48-32)(48-40) = sq. root of 48 * 24* 16 * 8 = sq. root of 147456 = 384 sq. m