abc is isosceles in which ae is perpendicular to bc ,ae=6cm,bc=9cm, the area of∆abc is
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Answer:
27cm^2
Step-by-step explanation:
Area of a triangle=(1/2)×base×height where ae=height=6cm and bc=base=9cm
Thus applying the formula, we get
=(54cm^2)/2
= 27cm^2
Answered by
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The area of ΔABC is 27 cm².
Given :
∆ABC is isosceles
AE is perpendicular to BC,
AE = 6cm and BC = 9cm.
To find:
Area of ΔABC
Solution:
- An isosceles triangle is a type of triangle in which two sides have the same length. These two sides are known as the legs of the triangle and the third side, which connects the two legs, is called the base.
We know that in an isosceles triangle, the perpendicular bisector of the base is also the median and the altitude.
So, the area of the triangle will be (1/2)CAE = (1/2)96 = 27cm²
Therefore the area of ∆ABC is 27cm².
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