How to find the derivative of 1 - (1/x) using power rule
this is 0 - -1x^-2 = 1/x^2
i'm assuming the power rule is d(ax^n) dx = anx^(n-1)
oh ok, thanks
yw
derivative of \[y=\frac{1}{x}\] is \[y'=-\frac{1}{x^2}\]easier just to remember than use the power rule
yea i thought u just leave the 1 as 1 cuz for like 3x^2 u leave the 3 as 3... so i got confused about it :(
ah that is the difference between a coefficient and a constant. or the difference between additon and multiplication. think of it this way, y = 1 is a line with slope 0, so the constant contributes nothing to the derivative
so when there is an addition or subtraction, say 3 - 2x^2 the 3 is not a constant anymore , and have to take the derivative of that right? so it will be 0 - 4x = -4x and the -2 is the constant
when you take the derivative of the number with no variable attached, you get zero
so yes, you would get \[-4x\]
oh ok this is clear thank you satellite :)
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