Differentiation w. R. T "x"
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y = log√x + √log x
diff. both sides w.r.t. x
dy/dy = ( log√x )' + ( √log x )'
here ' stands for differentiation
dy/dx = ( 1/log√x ) × ( √x )' + 1/(2 √ log x ) × ( log x )'
dy/dx = ( 1/log√x ) × 1/(2√x ) + 1/(2 √ log x ) × 1/x
Some Rules
• √ y w.r.t. x = 1/(2√y) × dy/dx
• log y w.r.t x = 1/log y × dy/dx
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