Faa Di Bruno's Formula gives an explicit formula for one type of this operation. Operations of this type for a vector function form the entries of the Jacobian matrix, and operations of this type form the entries of the gradient. L'Hospital's Rule uses a quotient of these operations to calculate limits. For composite functions, this operation is applied using the chain rule. This operation finds the slope of a curve's tangent line, and is defined as the "limit as h goes to zero of 'f of x plus h
Faa Di Bruno's Formula gives an explicit formula for one type of this operation. Operations of this type for a vector function form the entries of the Jacobian matrix, and operations of this type form the entries of the gradient. L'Hospital's Rule uses a quotient of these operations to calculate limits. For composite functions, this operation is applied using the chain rule. This operation finds the slope of a curve's tangent line, and is defined as the "limit as h goes to zero of 'f of x plus h' minus 'f of x', all over h." For 10 points, name this basic operation of calculus, the inverse of the integral.
Faa Di Bruno's Formula gives an explicit formula for one type of this operation.
{derivative}