Derivatives
Differentiate products, quotients and chains like x³·sin(x) or sin(x²) with the rule named, every piece shown and the result simplified.
All derivative problems
- dxd[x2]
- dxd[x3]
- dxd[x4]
- dxd[x5]
- dxd[x]
- dxd[x1]
- dxd[sin(x)]
- dxd[cos(x)]
- dxd[tan(x)]
- dxd[ex]
- dxd[ln(x)]
- dxd[arctan(x)]
- dxd[x2x3]
- dxd[x2x4]
- dxd[x2x5]
- dxd[x2x]
- dxd[x2x1]
- dxd[x2sin(x)]
- dxd[x2cos(x)]
- dxd[x2tan(x)]
- dxd[x2ex]
- dxd[x2ln(x)]
- dxd[x2arctan(x)]
- dxd[x3x4]
- dxd[x3x5]
- dxd[x3x]
- dxd[x3x1]
- dxd[x3sin(x)]
- dxd[x3cos(x)]
- dxd[x3tan(x)]
- dxd[x3ex]
- dxd[x3ln(x)]
- dxd[x3arctan(x)]
- dxd[x4x5]
- dxd[x4x]
- dxd[x4x1]
- dxd[x4sin(x)]
- dxd[x4cos(x)]
- dxd[x4tan(x)]
- dxd[x4ex]
- dxd[x4ln(x)]
- dxd[x4arctan(x)]
- dxd[x5x]
- dxd[x5x1]
- dxd[x5sin(x)]
- dxd[x5cos(x)]
- dxd[x5tan(x)]
- dxd[x5ex]
- dxd[x5ln(x)]
- dxd[x5arctan(x)]
- dxd[xx1]
- dxd[xsin(x)]
- dxd[xcos(x)]
- dxd[xtan(x)]
- dxd[xex]
- dxd[xln(x)]
- dxd[xarctan(x)]
- dxd[x1sin(x)]
- dxd[x1cos(x)]
- dxd[x1tan(x)]
- dxd[x1ex]
- dxd[x1ln(x)]
- dxd[x1arctan(x)]
- dxd[sin(x)cos(x)]
- dxd[sin(x)tan(x)]
- dxd[sin(x)ex]
- dxd[sin(x)ln(x)]
- dxd[sin(x)arctan(x)]
- dxd[cos(x)tan(x)]
- dxd[cos(x)ex]
- dxd[cos(x)ln(x)]
- dxd[cos(x)arctan(x)]
- dxd[tan(x)ex]
- dxd[tan(x)ln(x)]
- dxd[tan(x)arctan(x)]
- dxd[exln(x)]
- dxd[exarctan(x)]
- dxd[ln(x)arctan(x)]
- dxd[x3x2]
- dxd[x4x2]
- dxd[x5x2]
- dxd[xx2]
- dxd[x1x2]
- dxd[sin(x)x2]
- dxd[cos(x)x2]
- dxd[tan(x)x2]
- dxd[exx2]
- dxd[ln(x)x2]
- dxd[arctan(x)x2]
- dxd[x2x3]
- dxd[x4x3]
- dxd[x5x3]
- dxd[xx3]
- dxd[x1x3]
- dxd[sin(x)x3]
- dxd[cos(x)x3]
- dxd[tan(x)x3]
- dxd[exx3]
- dxd[ln(x)x3]
- dxd[arctan(x)x3]
- dxd[x2x4]
- dxd[x3x4]
- dxd[x5x4]
- dxd[xx4]
- dxd[x1x4]
- dxd[sin(x)x4]
- dxd[cos(x)x4]
- dxd[tan(x)x4]
- dxd[exx4]
- dxd[ln(x)x4]
- dxd[arctan(x)x4]
- dxd[x2x5]
- dxd[x3x5]
- dxd[x4x5]
- dxd[xx5]
- dxd[x1x5]
- dxd[sin(x)x5]
- dxd[cos(x)x5]
- dxd[tan(x)x5]
- dxd[exx5]
- dxd[ln(x)x5]
- dxd[arctan(x)x5]
- dxd[x2x]
- dxd[x3x]
- dxd[x4x]
- dxd[x5x]
- dxd[x1x]
- dxd[sin(x)x]
- dxd[cos(x)x]
- dxd[tan(x)x]
- dxd[exx]
- dxd[ln(x)x]
- dxd[arctan(x)x]
- dxd[x2x1]
- dxd[x3x1]
- dxd[x4x1]
- dxd[x5x1]
- dxd[xx1]
- dxd[sin(x)x1]
- dxd[cos(x)x1]
- dxd[tan(x)x1]
- dxd[exx1]
- dxd[ln(x)x1]
- dxd[arctan(x)x1]
- dxd[x2sin(x)]
- dxd[x3sin(x)]
- dxd[x4sin(x)]
- dxd[x5sin(x)]
- dxd[xsin(x)]
- dxd[x1sin(x)]
- dxd[cos(x)sin(x)]
- dxd[tan(x)sin(x)]
- dxd[exsin(x)]
- dxd[ln(x)sin(x)]
- dxd[arctan(x)sin(x)]
- dxd[x2cos(x)]
- dxd[x3cos(x)]
- dxd[x4cos(x)]
- dxd[x5cos(x)]
- dxd[xcos(x)]
- dxd[x1cos(x)]
- dxd[sin(x)cos(x)]
- dxd[tan(x)cos(x)]
- dxd[excos(x)]
- dxd[ln(x)cos(x)]
- dxd[arctan(x)cos(x)]
- dxd[x2tan(x)]
- dxd[x3tan(x)]
- dxd[x4tan(x)]
- dxd[x5tan(x)]
- dxd[xtan(x)]
- dxd[x1tan(x)]
- dxd[sin(x)tan(x)]
- dxd[cos(x)tan(x)]
- dxd[extan(x)]
- dxd[ln(x)tan(x)]
- dxd[arctan(x)tan(x)]
- dxd[x2ex]
- dxd[x3ex]
- dxd[x4ex]
- dxd[x5ex]
- dxd[xex]
- dxd[x1ex]
- dxd[sin(x)ex]
- dxd[cos(x)ex]
- dxd[tan(x)ex]
- dxd[ln(x)ex]
- dxd[arctan(x)ex]
- dxd[x2ln(x)]
- dxd[x3ln(x)]
- dxd[x4ln(x)]
- dxd[x5ln(x)]
- dxd[xln(x)]
- dxd[x1ln(x)]
- dxd[sin(x)ln(x)]
- dxd[cos(x)ln(x)]
- dxd[tan(x)ln(x)]
- dxd[exln(x)]
- dxd[arctan(x)ln(x)]
- dxd[x2arctan(x)]
- dxd[x3arctan(x)]
- dxd[x4arctan(x)]
- dxd[x5arctan(x)]
- dxd[xarctan(x)]
- dxd[x1arctan(x)]
- dxd[sin(x)arctan(x)]
- dxd[cos(x)arctan(x)]
- dxd[tan(x)arctan(x)]
- dxd[exarctan(x)]
- dxd[ln(x)arctan(x)]
- dxd[sin(x2)]
- dxd[sin(2x)]
- dxd[sin(3x)]
- dxd[sin(5x)]
- dxd[sin(x3)]
- dxd[sin(x2+1)]
- dxd[sin(1−x)]
- dxd[sin(−x)]
- dxd[cos(x2)]
- dxd[cos(2x)]
- dxd[cos(3x)]
- dxd[cos(5x)]
- dxd[cos(x3)]
- dxd[cos(x2+1)]
- dxd[cos(1−x)]
- dxd[cos(−x)]
- dxd[tan(x2)]
- dxd[tan(2x)]
- dxd[tan(3x)]
- dxd[tan(5x)]
- dxd[tan(x3)]
- dxd[tan(x2+1)]
- dxd[tan(1−x)]
- dxd[tan(−x)]
- dxd[ex2]
- dxd[e2x]
- dxd[e3x]
- dxd[e5x]
- dxd[ex3]
- dxd[ex2+1]
- dxd[e1−x]
- dxd[e−x]
- dxd[ln(x2)]
- dxd[ln(2x)]
- dxd[ln(3x)]
- dxd[ln(5x)]
- dxd[ln(x3)]
- dxd[ln(x2+1)]
- dxd[ln(1−x)]
- dxd[ln(−x)]
- dxd[x2]
- dxd[2x]
- dxd[3x]
- dxd[5x]
- dxd[x3]
- dxd[x2+1]
- dxd[1−x]
- dxd[−x]