Question

Its a continuity question. I'm having problem of finding the 'a'.
Question, is

Answer 1

\[\tan ax / \tan bx = 4\]given b =4

Answer 2

\[\tan ax \over \tan bx \]

Answer 3

@Rohangrr oh yea, the question is to find 'a'.

Answer 4

Are you sure there are no limits ??

Answer 5

yes there is, limit is x < 0
do you want me to give the exact question? because this one i already simplify it

Answer 6

PLease do give the exact question

Answer 7

tan(ax )= tan(bx) implies that ax=kPi +bx
maybe this helps...

Answer 8

ok got it :)

Answer 9

a=16

Answer 10

Using this property
\[\lim_{x \rightarrow 0} tanx /x =1 \]

Answer 11

yes a=16
@shivam_bhalla , so the after step is?

Answer 12

Sorry the answer is a= 16
The question is

limit x->0 (tan ax) / (ax) * (bx) / (tan bx) * (ax)/(bx) = 4

now
limit a* x->0 (tan ax) / (ax) = 1
limit b* x->0 (tan bx) / (bx) = 1

Therefore
1*1* ax/bx=4

a/b=4
a= 16

Answer 13

Sorry for deleting posts so many times :P