CFA CFA Level 3 300 Hours mock exam Question #29

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300 Hours mock exam Question #29

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    • Avatar of jerrylowjerrylow
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        300 Hours mock exam Question #29

      • Avatar of jerrylowjerrylow
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          same…….i could not get the answer 2.1% either.

        • Avatar of jerrylowjerrylow
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            I am guessing….

            Coupon yield   = 2.56%

            %change in bond price = 0.18%

            Credit spread change   = -0.47%

            YTM  change   = -0.99%

            Forex  = 0.78%

            total = 2.06%

            I definitely want to defer to another for a correct answer.

             

             

             

             

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            Hey @jerrylow, @jewelswizz, thanks for spotting this error, it seems that we have missed out Q29’s explanation in depth in the email. You seem right @jerrylow

            Here’s the explanation and workings, hope this helps!

            Total expected return = Rolling yield ± E(Change in price based on investor’s benchmark yield view) ± E(Change in price due to investor’s view of credit spread) ± E(Change in price due to investor’s view of currency gains or losses)

            Rolling yield = Coupon income + Rolldown return

            Coupon income = Annual coupon payment/Current bond price

            = $2.50/$97.50

            = 2.564%

            Rolldown return = (Bond pricet=1 – Bond price t=0) / Bond price t=0

            = (97.68 – 97.50)/97.50

            =0.185%

            Therefore, Rolling yield

            = 2.564% +0.185%

            = 2.749%

            E(Change in price based on Steven’s benchmark yield view)

            = [–MD × ΔYield] + [1/2 × Convexity × (Yield)2]

            = [-4.72×0.0020] + [1/2 × 0.20 × 0.00202]

            = -0.94396%

            E(Change in price due to Steven’s view of credit spread)

            = (–MD × ∆Spread) + [½ × Convexity × (∆Spread)2]

            = (-4.72×0.0010) + [1/2 × 0.20 × 0.00102] = -0.47199%

            E(currency gains or losses) = 0.78% (given)

            Therefore, total expected return

            = 2.749% -0.944% -0.472% + 0.78%

            = 2.11%

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