Drsoccerball
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- May 28, 2014
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- HSC
- 2015
its really easy just look at the question for a bit and it will pop upx^2+bx+x? or x^2+bx+cx?
Solve simultaneously by subbing 2,-2,3 and setting =0 ? pre-guess
For those who still haven't understood what was going on, just find the limits of the equation y = (3x^2)/((x)^2 -4)Sounds good. Anyways next question:
The lines x=2 x= -2 y=3 are asymptotes to the curve with the equation
y=(ax^2)/((x)^2 +bc+c)
By using the above information show that:
y= (3x^2)/((x)^2 -4)
Correct but the way i did it was as you said found limits for y value a=3 and wrote the x assymptotes as (x-2)(x+2) and then realized that b=0 and c is equal to -4 which gives us the equationFor those who still haven't understood what was going on, just find the limits of the equation y = (3x^2)/((x)^2 -4)
Since the denominator cant be equal to 0, thus x cant be equal to +2, -2
Lim x to infinity y = 3
Thus x = 2, x = -2 and y =3 are the three asymptotes.
EDIT:
Plus the question doesn't need to mention y=(ax^2)/((x)^2 +bc+c) since it directly asks for y= (3x^2)/((x)^2 -4).
It actually doesn't make any difference whether it's bx, bc, pi, or 3+7iits bc
Because b is zero ahahahIt actually doesn't make any difference whether it's bx, bc, pi, or 3+7i
The circle |z-3| = what?New question :
z is a point in the first quadrant of the Argand diagram which lies on the circle |z-3|. Given arg(z)= theta, find arg(z^2 -9z +18) in terms of theta
what about b=1,c=-2; or b=-2,c=4; or b=pi, c=-4/(pi+1), etc.Because b is zero ahahah
New question :
z is a point in the first quadrant of the Argand diagram which lies on the circle |z-3|. Given arg(z)= theta, find arg(z^2 -9z +18) in terms of theta
This is right if
EDIT:yeah I'm not too sure really haha
The circle |z-3| = what?
=3 typo
lel the guy had to correct it in the following post, but sweet I still got itThis is right if
But he didn't actually say what it equals.
correct
EDIT:yeah I'm not too sure really haha
i think it is because you input "enter" in the "tex" environment.ignore the < br/ > notsure why its happening
still left mine unansweredi think it is because you input "enter" in the "tex" environment.
Here I post my question:
i think it is because you input "enter" in the "tex" environment.
Here I post my question: