if a/b=c/d prove that a^2+c^2/b^2+d^2=ac/bd
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Answer:
Given that AC=BD ....(1)
AC=AB+BC
[point B lies between A and C] ....(2)
BD=BC+CD
[point C lies between B and D] .....(3)
Substituting (2) and (3) in (10, we get:
AB+BC=BC+CD
AB+BC−BC=CD
So, AB=CD
[ if equals are subtracted from equals, the remaining are equal]
Step-by-step explanation:
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