Differentiate y=log2x
Change of base:
y = lnx
------
ln 2
Im fine with that
I just dont understand the next part:
dy/dx = 1/ln2 x(multiply) 1/x
I know that lnx differentiated = 1/x. and ln2 is a constant right?
But I dont get how they got the answer. Wouldnt u need to use the quotient rule or something?
If u cant understand this one click on the attachment!
Let h be pie!
Intergrate and find exact area between 2h/3 and 0 of:
Cosx cos2x
= [ sin x sin 2x] between 2h/3 and 0
= sin 2h/3 sin 4h/3 - 0
= sq.root3 /2 . sq.root 3/2
= sq.root 3 / 4
my prob is:
when u change it to the exact values, isnt 4pie/3 in the 3rd quad so instead of being a positive sq.root 3/2 it should be a negative?
Change of base:
y = lnx
------
ln 2
Im fine with that
I just dont understand the next part:
dy/dx = 1/ln2 x(multiply) 1/x
I know that lnx differentiated = 1/x. and ln2 is a constant right?
But I dont get how they got the answer. Wouldnt u need to use the quotient rule or something?
If u cant understand this one click on the attachment!
Let h be pie!
Intergrate and find exact area between 2h/3 and 0 of:
Cosx cos2x
= [ sin x sin 2x] between 2h/3 and 0
= sin 2h/3 sin 4h/3 - 0
= sq.root3 /2 . sq.root 3/2
= sq.root 3 / 4
my prob is:
when u change it to the exact values, isnt 4pie/3 in the 3rd quad so instead of being a positive sq.root 3/2 it should be a negative?
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