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Higher Order Derivatives

if y=log x ba...

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if y=log x base 10 then the value ofdy/dx is

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x^{log 5} = 50

log is to the base of 10.

I f x = 10 \times 3^{k}

Then value of k=

y = {log}_{10} x + {log}_{x} 10 + {log}_{x} x + {log}_{10} 10

\frac{d y}{d x}

l o g_{10} (b a s e x) = 10 l o g 4 (b a s e 100)

, then x equals

y = log [log (log x)]

, then value of

\frac{d y}{d x}

4^{{log}_{2} log x} = log x - {(log x)}^{2} + 1

(base is e), then find the value of

x

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