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Answered by
8
b is the mean proportional between a and c
therefore b² = ac
now (a²+b²)(b²+c²) = a(a+c) c(a+c)
(a²+b²)(b²+c²) = a c (a+c)²
(a²+b²)(b²+c²) = b²(a+c)²
(a²+b²)(b²+c²) = (ab+bc)²
so
(ab+bc) is mean proportional of (a²+b²) and (b²+c²)
Answered by
4
Answer:
B²=AC
RHS =(A²+B²)/(B²+C²)
=(A²+AC)/(AC+C²)
TAKE A COMMON IN NUMERATOR AND C IN DENOMINATOR
=(A(A+C))/(C(A+C))
A+C CANCELS OUT
=A/C
LHS= A/C
THEREFORE HENCE PROVEN
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