AFM LDR Questions Marathon Part 3 Timestamps | CA Final AFM Nov 26 Chapters & Category A Questions Solved
[0:00] Welcome and Session Overview The speaker welcomes live participants, outlines the session as the third part of a marathon covering 180 LDR questions, and explains the sequence of chapters to be covered, starting with Interest Rate Risk Management. [10:00] FRA Settlement and Reverse Calculation The speaker explains the FRA settlement concept using a reverse calculation question, focusing on identifying gains/losses and setting up the equation to find the actual reference rate. [30:00] Forward Rate Agreement and Arbitrage The speaker covers the concept of finding a fair forward rate using spot rates and then identifying arbitrage opportunities by comparing the fair rate with the actual market rates quoted by a bank. [1:00:00] Interest Rate Futures and Hedging The speaker explains how to use interest rate futures for hedging, focusing on interpreting futures prices, determining the number of contracts needed, and calculating the effective interest rate after hedging. [1:30:00] Cheapest to Deliver Bond Concept The speaker explains the concept of the cheapest-to-deliver (CTD) bond for interest rate futures, showing how to calculate profit or loss for each deliverable bond to identify the most advantageous one. [2:00:00] Interest Rate Options: Caps and Floors The speaker introduces interest rate options (caps and floors), explaining how they provide a choice to borrow or lend, and covers the concept of reset dates and settlement periods. [2:30:00] Collar Strategy and Premium Allocation The speaker explains the collar strategy (buying a cap and selling a floor) and demonstrates how to allocate a lump-sum premium over multiple periods using an annuity factor to find the net gain or loss for a specific period. [3:00:00] Comprehensive Hedging Application The speaker works through a comprehensive hedging question involving a floating-rate loan, guiding on how to identify the spot market position and apply the correct derivative strategy.
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