1. Find the other two sides of the right angled triangle whose smallest side is 12 cm? plss
Answers
length of the smallest side= 12cm
TO FIND
other sides of the triangle
By Pythagoras theorem,
a^2+b^2=c^2
12^2 = c^2-b^2
By trial and error method, we get,
12^2 = 20^2-16^2
144 = 400-256
144 = 144
Hence the length of the other sides are 16cm and 20cm.
Hope this is helpful.
Given : right angled triangle whose smallest side is 12 cm
To Find : other two sides of the right angled triangle
Solution:
A Pythagorean triplet 2m , m² - 1 & m² + 1
smallest side is 12 cm
=> 2m = 12
=> m = 6
m² - 1 = 6² - 1 = 35 cm
m² + 1 = 6² + 1 = 37 cm
Pythagorean triplet is :
12 , 35 , 37
other two sides of right angled triangle are 35 cm & 37 cm
if we take m = 6/2 = 3
then Each side will be 2(2m) , 2( m² - 1) & 2 (m²+ 1)
12 , 16 & 20 cm
Here other two sides are 16 & 20 cm
in this way we can got lot of combination of other sides
Learn More:
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