dy/dx=y^(2)-4y+3 What are the constant of it? what value of y is y increasing? The equation shows that dy/dx is independent of x. Using this observation, what can you say about the relationship of the graphs of the non-constant solutions of the equation?
why do you keep opening and closing questions?
please try to focus on one problem at a time, thanks
what value of y is y increasing? when\(\large y\ '>0\)
sorry I just use this website yesterday... and I have few problems that want to ask... but I can't type another problem without I close the past one><
that is the idea; to type one at a time and wait until it is solved, or until you give up waiting.
can you guys reply if I close questions? or can't reply me if close it?
yes, but if you close your questions immediately and post another many won't get that much attention it's better to wait until someone has noticed your question, otherwise they fall in with all the answered questions and not that many go in to sort it out
anyway, I think you should focus on what paxpolaris is asking you
ok I see.. Sorry Pax><
@TuringTest I only understand the 2nd question: what value of y is y increasing? can you help with rest
can you please help with the rest?
when is a slope increasing?
when is it decreasing? when is it neither increasing of decreasing but staying level?
of = or ....
don't know..><
then youve asked the wrong question ...
when is dy/dx > 0 ; slope increaseing dy/dx < 0 ; slope decreasing dy/dx = 0 ; slope is constant
they give you a quadratic to work with, find its zeros and when its postive
when is dy/dx > 0 ; y increasing dy/dx < 0 ; y decreasing dy/dx = 0 ; y is constant
is dy/dx independant of x? or is it assumed that y is implicitly a function of x?
it doesnt seem to be written as a partial derivative ....
ops sorry>< A function y(x) satisfies the differential equation dy/dx=y^(2)-4y+3
ok, that does sound better :)
so sorry for my mistake..
|dw:1339181119607:dw| if we let y be a function of x; then this is what the graph of dy/dx resembles
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