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Higher Order Derivatives

10. If y =log...

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10. If y =log10x, than the value dy/dx is

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

\frac{d y}{d x} =

{log}_{10} (x - 10) = 1

, then value of

x

{log}_{10} (x - 10) = 1

, then the value of

x

l o g_{10} x - l o g_{10} \sqrt{x} = \frac{2}{l o g_{10} x}

, then value of x is

d x + d y = (x + y) (d x - d y)

then fine the value of log(x+y).

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