kawaiipotato
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- 2015
Answer: (e^(x+1))/(x+1) + C (assuming e is a variable and not Euler's Number)
Answer: (e^(x+1))/(x+1) + C (assuming e is a variable and not Euler's Number)
Answer: (e^(x+1))/(x+1) + C (assuming e is a variable and not Euler's Number)
For which values of k does (2k-3)x^2+(k+1)x-1=0 has two roots.
I know how to do these questions but the answer says k>1 or k<-11
Is this wrong? as I get the delta as k^2+10k-10
OMFG...I expanded the first part as k^2+2x+2
Just waiting for you to pounce on that...
HMm, just wondering, how would you find the derivative of a circle?
The idea is that a derivative isn't strictly defined in terms of one variable if we're talking about implicit functions, which is what a circle is.HMm, just wondering, how would you find the derivative of a circle?
Ahh, I see now ^^The idea is that a derivative isn't strictly defined in terms of one variable if we're talking about implicit functions, which is what a circle is.
A circle is not actually a function because it fails the vertical line test. That's why you have to do what InteGrand did and consider two relevant semi-circles
But isnt it Δ>=0 for real values cuz Δ=0 is still an real value?
In the absence of any further information, I'd guess it's just a typo or something.So why is m>6 and not m>=6?
No further info was given, probs just a textbook mistake?In the absence of any further information, I'd guess it's just a typo or something.
This is correctBut isnt it Δ>=0 for real values cuz Δ=0 is still an real value?