guys anyone of u explain me 7 problem in a detailed manner
Attachments:
Answers
Answered by
1
all three sides of a right angle triangle in AP .
let a , b , c are in AP which are sides of ∆
we know,
a/c to AP property ,
common difference always constant .
e.g b - a = c - b
a + c = 2b -------(1)
now ∆ is right angle ∆
so,
c^2 = a^2 + b^2
( c^2 - a^2) = b^2
( c - a)( c + a) = b^2
from equation (1)
2b( c - a) = b^2
c - a = b/2 -------(2)
solve equation(1) and (2)
2c = 5b/2
c = 5b/4
put c = 5b/4 in equation (1)
a = 2b -5b/4 = 3b/4
hence,
ratio of three sides ,
3b/4 : b : 5b/4
3 : 4 : 5
let a , b , c are in AP which are sides of ∆
we know,
a/c to AP property ,
common difference always constant .
e.g b - a = c - b
a + c = 2b -------(1)
now ∆ is right angle ∆
so,
c^2 = a^2 + b^2
( c^2 - a^2) = b^2
( c - a)( c + a) = b^2
from equation (1)
2b( c - a) = b^2
c - a = b/2 -------(2)
solve equation(1) and (2)
2c = 5b/2
c = 5b/4
put c = 5b/4 in equation (1)
a = 2b -5b/4 = 3b/4
hence,
ratio of three sides ,
3b/4 : b : 5b/4
3 : 4 : 5
virat181:
u r rlllyyyy kind
Answered by
2
this is anther method , follow which is easy to u
Attachments:
Similar questions