find the critical numbers of the function g(x)=x^3/4-2t^1/4
Is it really t^(1/4)? I'm questioning the 't'.
my bad it was x
I was looking at my book, it was originally t's but I don't like them so I change them to x
Not a great plan, really. Try putting tails on them and your handwriting should be more distinguishable.|dw:1453758200771:dw|
Well, you'll need a first derivative, no?
right I got 3/4t^-1/4-1/2t^-3/4
for the first number I got t=0 if you want to go by t's
That's fine. Can you pretty it up a bit?
do you mean by factoring?
cause of thats what you mean you can take out a 1/4^-3/4(3t^1/2-2)
I don't know. \(\dfrac{3}{4t^{1/4}} - \dfrac{2}{t^{3/4}} = \dfrac{3t^{1/2} - 8}{4t^{3/4}}\) Kinda messy any way you look at it, but the solution is easier with only one denominator.
I don't understand where you got ohhhh just kidding
so now you have to set that equal to 0
I got it thank you for the help
How may solutions did you find?
2
t=0 and t=4/9
Are you sure it's not symmetric about the y-axis and there isn't another for negative t?
its right I looked in the back of the book
Books can be wrong. Good luck.
I'm pretty sure it's right, I mean thats what I got than checked the back
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