WorksheetsEMBA FBS (Quiz 2) FFM Ch.5-8
Total questions: 80
Worksheet time: 40mins
The key reason the effective annual rate differs from the nominal rate is that:
Payments occur at uniform intervals
Compounding frequency alters growth
Discounting is performed annually
Inflation expectations remain constant
Cash flows arrive only at maturity
The primary distinction between ordinary annuities and annuities due affects:
Length of compounding periods
Timing of cash flow reinvestment
Order of discount-rate adjustments
Allocation of principal repayment
Classification under accounting rules
Increasing the discount rate applied to a fixed cash flow stream will:
Increase the present value always
Decrease the future value always
Lower its present value consistently
Raise its annuity factor moderately
Stabilize its compounding behavior
Converting a future sum into present value relies on:
Periodic averaging techniques
Cash flow neutrality assumptions
Time-adjusted opportunity costs
Inflation-controlled reinvestment
Market-driven maturity schedules
The future value of a lump sum increases mainly because:
A. Cash flows shift earlier each year
B. Compounding adds returns to prior returns
C. Discounting adjusts for lower risk
D. Market volatility reduces reinvestment
E. Timing conventions alter growth paths
The value of a growing perpetuity depends most on:
Duration of compounding periods
Spread between return and growth
Level of inflation risk
Stability of expected cash levels
Timing of initial cash distribution
For uneven multi-period cash flows, valuation requires:
A. Averaging cash flows
B. Aggregating nominal returns only
C. Discounting each payment individually
D. Capitalizing the mean payment
E. Using annuity factors unchanged
Effective rates grow more sensitive to compounding when:
Nominal rates remain negligible
Payment intervals lengthen
Growth effects amplify across periods
Cash flows stay stable
Discount factors follow linear paths
The Rule of 72 relies on the assumption that:
Growth is linear
Compounding occurs at maturity
Doubling time relates inversely to rate
Costs of capital remain independent
Future values trace constant trends
Interest paid in amortization declines over time because:
Installments shrink
Principal expands
Outstanding balance falls
The present value of a deferred annuity is lower because:
Coupons rise over time
Initial payments are skipped
Interest exceeds growth
Cash flows inflate faster
Maturity collapses early
A higher compounding frequency increases:
Future value consistently
Present value of perpetuities
Volatility in annuity duration
Flat yield-curve segments
Linear discount adjustments
The main impact of discounting over long horizons is that PV:
Grows with maturity always
Becomes negligible at high rates
Stabilizes due to reinvestment
Matches simple-interest values
Mirrors inflation dynamics
The reinvestment assumption for IRR implies that cash flows are reinvested at:
Risk-free rate
Market rate
IRR itself
Coupon yield
Accounting return
Annuity factors decline when discount rates:
Increase
Fall steadily
Remain unchanged
Match inflation
Reset quarterly
Perpetuity value becomes undefined when:
Risk premium rises
Growth exceeds return
Inflation declines sharply
Yield curve turns flat
Coupons shift semiannually
The future value of periodic deposits is highest for:
Semiannual deposits
Annual deposits
Monthly deposits (more compounding)
Quarterly deposits
Irregular deposits
Loan amortization schedules show:
Discounted coupon spreads
Allocation of payments to interest & principal
Market yield adjustments
Call-premium decay
Duration convergence
The real value of future cash flows falls because:
A. Taxes fall
B. Markets adjust
C. Inflation erodes purchasing power
D. Beta declines
E. Maturity shortens
Continuous compounding leads to:
Lower effective rates
Equal nominal and effective rates
Highest possible effective rate for given nominal
No change in PV
Flat discount curve
The term structure of interest rates primarily reflects:
Accounting-rule changes
Expectations of future rates
Stock-market volatility
Dividend-discount patterns
Government mandates
The real risk-free rate is driven mainly by:
A. Equity shocks
B. Fiscal balances
C. Productivity-driven economic growth
D. Credit-scoring changes
E. Supply-chain distortions
Liquidity premiums arise because:
Investors want taxes
Reinvestment is short
Markets penalize hard-to-sell securities
Banks hold fewer loans
Bondholders want calls
Interest-rate risk is highest for bonds with:
High coupons & short maturities
Low coupons & long maturities
Floating coupons & short maturities
Indexed coupons & mid maturities
Heavy sinking-fund use
The yield curve steepens mainly when:
Short-term rates fall
Long-term rates rise faster
Liquidity premiums collapse
Credit spreads tighten
Government debt shrinks
A positive maturity risk premium compensates for:
Higher default rates
Greater reinvestment risk
Greater price volatility in long maturities
Lower call likelihood
Higher coupon levels
Nominal rates rise when inflation expectations:
Decline steadily
Fall sharply
Increase materially
Remain stable
Reverse cyclically
Default-risk premiums widen most during:
High-growth expansions
Credit booms
Recessionary downturns
Balanced budgets
Strong equity rallies
Treasury yields are often lower because:
A. Longer maturities
B. Higher coupons
C. Lower default risk
D. Greater inflation risk
E. Stronger liquidity needs
A downward-sloping yield curve usually signals:
Expected economic expansion
Rising inflation
Expectations of falling future rates
Commodity shortages
Higher coupon issuance
The pure expectations theory assumes no:
Inflation
Taxes
Risk premiums
Market risk
Credit risk
Higher inflation volatility increases:
Default risk
Liquidity risk
Maturity risk premiums
Call premiums
Coupon spreads
Short-term rates tend to be more volatile because:
A. Long maturities slow reactions
B. Central banks target short-term markets
C. Corporate yields dominate
D. Inflation anchors them
E. Tax shields vary
Nominal yields exceed real yields because they include:
Default risk
Liquidity risk
Expected inflation
Credit demand
Market premiums
The Fisher equation links real rates with:
Bond duration
Market beta
Expected inflation
Liquidity costs
Call features
A bond sells at a discount when:
Coupon exceeds YTM
Market yield below coupon
Market yield above coupon
Coupon paid quarterly
Maturity shortened
Duration represents:
Average coupon time
Weighted maturity of cash flows
Time to repay principal
Schedule of policy payments
Forecast of nominal returns
Reinvestment risk increases when bonds:
Have low coupons
Contain indentures
Pay high coupons
Are foreign-issued
Lack call features
Call provisions benefit issuers because they allow:
Lower issuance costs
Refinance when rates drop
Delay coupon payments
Reduce liquidity premiums
Expand maturity risk
A bond’s price is most sensitive to:
Coupon timing
Yield volatility
Tax brackets
Bondholder wealth
Treasury supply
The yield to maturity assumes reinvestment at:
Treasury yield
Real rate
YTM itself
Coupon rate
Market rate next year
A premium bond’s price will:
Rise over time
Fall toward par
Equal coupon annually
If a bond’s coupon equals its YTM, price will:
Exceed par
Fall below par
Equal par
Exceed duration
Rise with maturity
Longer-term zero-coupon bonds have:
Lower duration
Higher duration
Similar reinvestment risk
Lower price sensitivity
Smaller convexity
Bond convexity measures:
Coupon stability
Default likelihood
Curvature of price-yield relationship
Liquidity needs
Maturity jumps
Callable bonds typically offer:
Lower coupons
Higher coupons
No premiums
No reinvestment risk
Zero convexity
A sinking fund reduces:
Coupon payments
Market volatility
Default risk
Tax liability
Duration flatness
Bond prices fall when:
Yields decline
Liquidity rises
Yields rise
Coupons grow
Taxes fall
A bond’s current yield equals:
YTM
Capital gain rate
Coupon / Price
Nominal rate
Call yield
High-yield spreads widen when:
GDP rises
Inflation falls
Credit risk rises
Taxes shrink
Liquidity increases
A zero-coupon bond’s return comes entirely from:
Coupons
Call premiums
Price appreciation
Dividends
Reinvestment differences
Bond immunization protects against:
Credit risk
Inflation shocks
Interest-rate changes
Liquidity fluctuations
Market sentiment shifts
A lower coupon bond has:
Lower price sensitivity
Equal sensitivity
Higher price sensitivity
The effective annual rate (EAR) increases when:
Nominal rate falls, compounding decreases
Nominal rate rises, compounding decreases
Nominal rate rises, compounding increases
Nominal rate stays constant, compounding decreases
Compounding is eliminated
A perpetuity grows at 3% annually and pays 40 next year. Required return is 8%. Value today?
700
750
800
900
1,000
When the term structure is upward-sloping, the most likely cause is:
Lower inflation expectations
Higher short-term rate expectations
Flight to safety
Declining liquidity premiums
Reduced default premiums
The nominal risk-free rate equals:
Real rate + default premium
Real rate + maturity premium
Real rate + liquidity premium
Real rate + expected inflation
Market rate – inflation
If a bond’s YTM rises, its duration will:
Increase
Decrease
Become negative
Stay constant
Reverse sign
Convexity primarily affects:
Bond yield changes
Linear pricing errors
Coupon reinvestment
Default likelihood
Term structure
Investors require a liquidity premium because:
Short-term bonds are riskier
Illiquid securities are harder to sell quickly
Treasury bonds are volatile
In CAPM, if a stock’s actual return exceeds required return, then:
It lies above SML
It lies on SML
It lies below SML
Beta must be zero
Risk-free rate must rise
Beta measures:
Unsystematic variance
Total market variance
Asset’s sensitivity to market returns
Firm’s capital structure risk
Residual error
Diversifiable risk declines fastest when correlations:
Approach 0
Approach 1
Become negative
Stay constant
Increase towards 0.5
If coupon = YTM, a bond must trade at:
A) Par
B) Discount
C) Premium
D) Zero value
E) Changing parity
Market segmentation theory suggests that:
Investors switch freely across maturities
Rates are independent of maturity preferences
Yields reflect separate supply–demand conditions
Arbitrage equalizes all maturities
Investors ignore duration risk
The real rate of return is approximately:
Nominal – inflation
Nominal + inflation
Nominal × inflation
Market ÷ inflation
Coupon ÷ maturity
Which bond has the greatest interest rate risk?
Short maturity, high coupon
Short maturity, zero coupon
Long maturity, high coupon
Long maturity, zero coupon
Holding all else constant, increasing coupon rate will:
Increase duration
Decrease duration
Set duration equal to maturity
Make duration negative
Make convexity infinite
A semiannual bond with higher compounding will have:
Lower EAR
Higher EAR
No change in yield
Higher duration
Lower convexity
When expected inflation increases, nominal interest rates:
Decrease
Stay constant
Increase
Become negative
Are unaffected
Risk premium in CAPM is:
rm – rf
β(rm – rf)
rf – β
rf + β
rm + rf
A callable bond generally offers:
No premium
Lower yield
Higher yield
Always lower price
No reinvestment risk
Duration is best described as:
Bond maturity
Time to next coupon
Weighted average time to cash flows
Yield to call
Market price sensitivity to inflation
When reinvestment rates fall, investors holding high-coupon bonds face:
Lower reinvestment risk
Higher reinvestment risk
No change in return
Higher default risk
Which component of yield compensates investors for time value?
Default premium
Liquidity premium
Real risk-free rate
Maturity premium
Market premium
If market rates fall sharply, the price of a high-convexity bond:
Falls sharply
Rises more than duration predicts
Rises less than duration predicts
Stays constant
Declines gradually
77. Two risky assets with negative correlation provide:
Higher portfolio variance
Zero diversification benefit
Maximum diversification benefit
No portfolio improvement
Higher beta
A bond’s yield increases when:
Price increases
Duration decreases
Price falls
Inflation decreases
Coupon rises
According to expectations theory, long-term rates reflect:
A) Past inflation
B) Current liquidity only
C) Average expected future short-term rates
D) Maturity premiums only
E) Bond convexity
Which return measure ignores intermediate cash flows?
Holding period return
IRR
Effective annual return
Geometric mean return
Yield to maturity
