WAT CONDITIONS DO V HAV TO IMPLY ON 2TAN(Î x) in the fol. functn ?? ( Q11)
21ya i did that.......
apart frm that ne conditions .............
i.e. mainly 4 [2tanpix]
106i dont think any restrictions on that ... except when tan(Πx) is not defined i.e. Πx ≠(2n+1)Π/2
1[2tanÎ x]. As this is under log function , following conditions must be applied
x ≠n (ε N)
2tanΠx ≥ 2 => Πx ε [nΠ+Π/4,(2n+1)Π/2) {nεN} => x ε [n+1/4,n+1/2) {nεN}
Therefore only the fourth option matches the condition nεN. hence answer is (d)
correct me if i am wrong !
1I'm sorry, my answer is not the final one, we must also find the domain of (x2+2x-3)/(4x2-4x-3). and then find the intersection of these two domains to get the final domain.
I think u can carry on the further simplification urself. :)
21oh yah!! very much....
I mainly wanted to knoe if i m not miswsin on nw condtn 4 tanpix
but6 thats fine ...... so ha jaega