tan(180+0)....why the angle lies in third quadrant............???why we r giving weightage to 0......
i mean to say that.....tan(180+0) and tan(180-0) lie in 3rd and 2nd quadrant respectively ..why????......or u state in what quadrant they lie
i.e.tan(180) is in which quad????????
Siddharth, its not necessary that you will have to give weightage to the 0 degree
If you don't give that "weightage" you end up with the answer -0
Which is the same as 0
i m not concerned as to get correct answer........just wanna clear ma basics!!!!!!!!!!!
180 is not in a quadrant. It's on the x axis.
So is it clear now?
nope.........
just answer taht which quadrant 180 degrees lie in?
*that
If start on the x axis pointing in the positive x direction, and you rotate 180 degrees you will end up on the x axis pointing in the negative x direction.
It doesn't lie in a quadrant. It is on the x axis.
Which quadrant is the negative x axis on?
Or you can also say it lies on \[i^2\]
cant really get....but thanx
What is it that you don't understand?
i wonder if the : tan(a +- b) makes a difference with it
hmmmm
probably not, but I havent ruled it out :)
so u guyz are a lil confused too.......
where did you get your "fact" that these are in quadrants?
i guess the sitution is same as we define the left and right side limit
:)
from trigonometry....................i think so
Siddharth you are not getting the tone of amistre
from a guy named trigonometry? or a textbook about trigonometry :)
every angle lies in a specific quadrant and that is 4 sure!!
Amistre meant that no one mentioned 180 degree lies in a quadrant
it may be bcoz amistre is a honourable man...nd i m a lad who has just started to widen his thinking
the angle 180 degree lies along the negative direction of x-axis not in a quadrant
0 is a special number; it has odd behaviours that are not like the other numbers, therefore they = 0 line and the x = 0 line do not apply to a quadrant, they are outside of any quadrants and apart of all quadrants...
so..?
so we cannot define the y=o axis and the x = 0 axis as part of a specific quadrant
but we must be able to judge that which quadranr does 180 lies in..........
we must? why? it lies in the realm of the "0".. that is where it is :)
no quadrant...........
Actually the thing is obvious to those who are in contact with trigonometry for a long time. But to siddharth its like the case of georg cantor, questioning how big is infinity. Please don't take it personally, I am just joking
Sid. What quadrant is the negative x axis in? If you can answer that then you have your answer for 180 degrees.
suppose I do not have a nickel, and you do not have a nickel; why should we determine which of us has the nickel?
i can fit infinity on the head of a pin ;)
:)
sidd...the lines x = 0 and y = 0 divide the plane in four quadrants, so they are not the part of any
Good way of speaking @uzma
is it so.....that indirectly means that all angles of the form 90n (n is an integer) are not in any of the quadrant...m i right sir..
and mam!!
yessssss
I agree
now u got it :)
90 is a measurement, not a place.
if the 90 gets you to the place, then you are where you are :)
yahooooooo!!!!!thanx a lot guyz
chck out 4 ma new dobt!!
I must say siddharth, that these questions must never be burried in fear of being called an idiot
You did good by asking this question, and you should carry on asking such question
very true sir!!!!thank you....
...and never let an answer hinder you from finding out truth :)
hey guyz ...um a kind of inqsitive guy...can u tell me which country u belong..?
all u guyzzz!!!
south of canada and north of venezula
m from pakistan
I belong from Universe, from a planet called earth, and from one world (no country)
if I go east, I and up back here again
well m from india....
No doubt, gautam buddhas real name can't be found elsewhere
so u guyzz all 20+
wasnt siddhatha the buddha prince?
yeah ...
"chck out 4 ma new dobt!!" have you already posted it?
i m just 16(almost)........so not so much knowledgeable.
leave this place and chck out 4 ma new doubt...
Join our real-time social learning platform and learn together with your friends!