A
8. From the adjoining figure, find
a) the area of AABC
6 cm
b) length of AC
c) the length of an
altitude from B to AC.
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Step-by-step explanation:
a)Base of ∆ABC = 8cm
Height or perpendicular of ∆ABC = 6cm
Area of the triangle = 1/2 X b X h
= 1/2 X 8 X 6
= 24cm²
The area of ∆ ABC is 24cm².
b) AC is the hypotenuse of ∆ ABC.
So, by applying pythagoras theorem,
h² = b² + p²
h² = 8² + 6²
h² = 64 + 36
h² = 100
h = √100
h = 10cm
The length of AC is 10cm.
c) To find the altitude BD,
Divide the twice of area of the triangle to the length of side on which altitude BD is i.e. AC.
So, 2 X 24 / 10
= 48/10
= 4.8cm
So, the length of BD is 4.8cm.
Hope it helped!
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