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Can someone please help me with this derivative? Im really close but am missing something... d/dx (Tanh(3x))^1/2)
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\[\frac{ d }{dx}=(\tan 3x)^{\frac{ 1 }{ 2}}\] Is that it?
tanh...hyperbolic function.
OK, it's differentiated the same. So, using the chain rule, you'd do the outside first. \[\frac{ 1 }{ 2 }(\tanh(3x))^{\frac{- 1 }{ 2 }}\]
Then the next layer in...\[\sec ^{2}(3x)\]
And finally the last layer in... 3. When you put it all together you get \[\frac{ 3 sech ^{2}3x}{2\sqrt{\tanh 3x} }\]
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Got it thanks alot Becki!
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