if ln3 .logab3 = log1027 .ln10 then find a relation bet a and b such that a not equals b Share with your friends Share 4 Aman Rajput answered this Dear Student Your question can be rewritten as ln3 . logab3=log1027 . ln10⇒ln3ln10.logab3=log1027⇒log103 . logab3 = log1027Multiply and divide by 3 on left hand side and transfer 3 in numerator to log term⇒13log1033 . logab3=log1033⇒logab3=3⇒logab3=logaa3By comparing a3=b3⇒a3-b3=0⇒(a-b)(a2+b2+ab)=0but since it is given that a≠bTherefore, the required relation is(a2+b2+ab)=0 Regards 0 View Full Answer