Higher-order derivatives are obtained by
Adifferentiating repeatedly
Badding derivatives together
Cdividing the function by x
Dintegrating repeatedly
Answer & Solution
Correct answer: A. differentiating repeatedly
Differentiating a function again and again yields second, third and higher derivatives.
Keep practising Basic Differential and Integral Calculus
Browse all Basic Differential and Integral Calculus questions for CA Foundation, or explore more Quantitative Aptitude topics.
Related questions
For a straight line y = ax + b, the derivative dy/dx isThe derivative of ln(x^2 + 1) isWhat is d/dx of 5e^x?If f'(x) > 0 throughout an interval, then f isA global extremum of a function is taken overMaxima and minima are known together asAt a critical point where f'' is positive, the function has aThe function f(x) = x^3 - 3x has a local maximum at x =