medium · Quantitative Finance stochastic

What happens to the Feynman-Kac solution if the terminal payoff f(X_T) is a constant value K?

  1. The solution is simply the present value of K, which is K e^-r(T-t).
  2. The solution becomes the spot price of the underlying S_t.
  3. The solution is zero because there is no uncertainty.
  4. The solution is K, because discounting only applies to random variables.

Sign up free to see the explanation and track your rank →

More Quantitative Finance stochastic practice

KomFi: Test Prep Made Easy

KomFi: Test Prep Made Easy — free adaptive practice for GMAT, GRE, SAT, ACT, National Real Estate Exam, Investment Banking, and finance with full explanations.

KomFi Academy is free GMAT prep and personalized GMAT help built as a training platform: 92,240+ practice questions, 30,500+ flashcards, on-demand video lectures, podcasts, and 4K slide decks. Flagship tracks: Free GMAT Prep, Free GMAT Resources, National Real Estate Exam Prep, Investment Banking Prep, Finance Prep, GRE, SAT, ACT, LSAT, MCAT, Financial Accounting, Private Equity, Private Credit, and Quantitative Finance.

Free GMAT Prep & Personalized GMAT Help

What's inside

Topics

View pricing · Read testimonials