If log (a+b/3) = log a + log b/2 find a/b + b/a

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If log (a+b/2) = log + log b/2, find /b + b/a If log (a+b/2) = log + log b/2, find /b + b/a
#shorts If log(a/b)+log(b/a)=log(a+b) then : a) a+b=1 b) a-b=1 c) a=b d) a^2-b^2=1 #rrb #ssc #bankpo #shorts If log(a/b)+log(b/a)=log(a+b) then : a) a+b=1 b) a-b=1 c) a=b d) a^2-b^2=1 #rrb #ssc #bankpo
Tn 11th maths exercise 2.12 question 5/if a^2 +b^2=7ab show that log a+b/3=1/2(log a+logb) Tn 11th maths exercise 2.12 question 5/if a^2 +b^2=7ab show that log a+b/3=1/2(log a+logb)
log(a/b)=loga-logb || ln(a/b)=lna-lnb Proof of Logarithm Rule log(a/b)=loga-logb || ln(a/b)=lna-lnb Proof of Logarithm Rule
If log a/b+ log b/a= log(a+b) then (a) a+b =1 (b)a-b=1 (c) a=b (d)a2-b2=1 If log a/b+ log b/a= log(a+b) then (a) a+b =1 (b)a-b=1 (c) a=b (d)a2-b2=1
Mixed: Does log(A/B)=logA-logB. If log(A+B)=logA+logB, how much is A? Mixed: Does log(A/B)=logA-logB. If log(A+B)=logA+logB, how much is A?
If `log a+b = 1/2(loga+logb) `then the value of `a/b+b/a` If `log a+b = 1/2(loga+logb) `then the value of `a/b+b/a`
"If `log\ a/b+log\ b/a=log(a+b),` thena. `a+b=1`b. `a-b=1`c. `a=b`d. `a^2-b^2=1`" "If `log\ a/b+log\ b/a=log(a+b),` thena. `a+b=1`b. `a-b=1`c. `a=b`d. `a^2-b^2=1`"