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Standard IX
Mathematics
Area of a Triangle - by Heron's Formula
The sides of ...
Question
The sides of a triangle are 56 cm, 60 cm and 52 cm long. Then the area of the triangle is
A
1322
c
m
2
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B
1311
c
m
2
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C
1344
c
m
2
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D
1392
c
m
2
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Solution
The correct option is
C
1344
c
m
2
s
=
a
+
b
+
c
2
By Heron's formula,Area of the triangle=
√
s
(
s
−
a
)
(
s
−
b
)
(
s
−
c
)
Where a,b,c are sides of the triangle.
s
=
56
+
60
+
52
2
=
84
Area of the triangle
=
√
84
(
84
−
56
)
(
84
−
60
)
(
84
−
52
)
=
√
1806336
=
1344
c
m
2
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2
Similar questions
Q.
Question 3
The sides of a triangle are 56m, 60cm and 52cm long. The area of the triangle is
Q.
Find the area of the triangle in which
a
=
52
c
m
,
b
=
56
c
m
,
c
=
60
c
m
, where
a
,
b
,
c
are sides of triangle.
Q.
The area of a triangle is 1176 cm
2
.
If the base and height of the triangle are in the ratio 3 : 4, then the height of the triangle is
(a) 42 cm
(b) 52 cm
(c) 54 cm
(d) 56 cm
Q.
Area of a triangle is
60
c
m
2
and the ex-radii are
4
c
m
,
6
c
m
,
10
c
m
respectively. The measure of the sides of the triangle are:
Q.
The side of a right triangle containing right angle are
5
c
m
and
(
3
x
−
1
)
c
m
.If area of tiangle is
60
c
m
2
, find sides of triangle.
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