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uranmaximum [27]
2 years ago
11

Wyatt is paying back a loan with a nominal interest rate of 13. 62%. If the interest is compounded quarterly, how much greater i

s Wyatt’s effective interest rate than his nominal interest rate? a. 0. 96 percentage points b. 0. 40 percentage points c. 0. 25 percentage points d. 0. 71 percentage points Please select the best answer from the choices provided A B C D.
Business
1 answer:
iren2701 [21]2 years ago
8 0

Wyatt's effective interest rate would be greater than his nominal interest rate include option D: 0. 71 percentage points.

<h3>How much greater is Wyatt’s effective interest rate than his nominal interest rate?</h3>

Given Information:

Nominal interest rate =13. 62%

Effective rate of return=(1+\frac{i}{m} )m-1\\\\Effective rate of return= (1+\frac{0.1362}{4})4}-1\\Effective rate of return=0.1433

Here, the value of the effective rate of interest is 0.1433 that is multiplied with 100 to get the percentage value of 14.33%.

Hence, the difference between effective and nominal interest rates would be:

=14.33-13.62

=0.71%

Therefore, correct option is D.

Learn more about compound interest, refer to the link:

brainly.com/question/26077656

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Answer:True

Explanation:

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4 years ago
A firm's bonds have a maturity of 14 years with a $1,000 face value, have an 8% semiannual coupon, are callable in 7 years at $1
Dafna1 [17]

Answer:

YTM = 6.51%

YTC = 6.40%

Explanation:

We need to solve using excel goal seek or bond formulas to generate the yield (interest rate) which matches the future couponb and maturity payment with the current selling price of the bond:

Present value of the coupon

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 40.000 (1,000 x 8% / 2 payment per year)

time 28 (14 years x 2 payment per year)

rate 0.032529972 (generate using goal seek tool)

40 \times \frac{1-(1+0.0325299719911398)^{-28} }{0.0325299719911398} = PV\\

PV $727.8688

Pv of the maturity (lump sum)

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   1,000.00

time   28.00

rate  0.032529972

\frac{1000}{(1 + 0.0325299719911398)^{28} } = PV  

PV   408.06

PV c $727.8688

PV m  $408.0612

Total $1,135.9300

As this is a semiannual rate we multiply it by 2

0.032529972 x 2 = 0.065059944 = 6.51%

We repeat the procedure with changing the time and end-value to adjust for the callabe conditions:

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 40.000

time 14 (7 years x 2 payment per year)

rate 0.032015131

40 \times \frac{1-(1+0.0320151313225188)^{-14} }{0.0320151313225188} = PV\\

PV $445.6984

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   1,073.00 (call price)

time   14.00

rate  0.032015131

\frac{1073}{(1 + 0.0320151313225188)^{14} } = PV  

PV   690.23

PV c $445.6984

PV m  $690.2316

Total $1,135.9300

Againg his will be a semiannual rate so we multiply by two:

0.032015131 x 2 = 0.064030263 = 6.40%

5 0
3 years ago
Clayborn Company deposits all cash receipts on the day they are received and makes all cash payments by check. At the close of b
Keith_Richards [23]

Answer:

$26,750

Explanation:

The computation of the adjusted cash balance is shown below;

= Debit balance in the cash account - bank service fees - NSF check from a customer

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3 0
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The optimal price for a monopoly firm is expressed by;

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Price = 10 * ( -1.2 /( 1 - 1.2)

Price = 10 * (-1.2/-0.2)

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8 0
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Anna35 [415]

Answer:

a) cash inflows from financing activity

b)Cash outflows from investing activity

c)Cash inflow from investing activity

d) Cash outflows from financing activity

Explanation:

8 0
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