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beks73 [17]
3 years ago
13

The August 31 balance shown on the bank statement is $9,813.

Business
1 answer:
Andrej [43]3 years ago
7 0

Answer:

Adjusted Balance per bank $9,199

Adjusted Balance per books $9,199

Explanation:

Preparation of a bank reconciliation as of August 31

Balance per bank on August 31 $9,813

Add Deposit in transit $1,263

Less Outstanding checks ($1,877)

Adjusted Balance per bank $9,199

Balance per books on August 31 $9,371

Add Interest earned $116

Less Bank charge ($35)

Less Error in Books ($253)

($626-$373)

Adjusted Balance per books $9,199

Therefore the bank reconciliation as of August 31 will be:

Adjusted Balance per bank $9,199

Adjusted Balance per books $9,199

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defon

Answer:

total rate of return on the Bond = 9.40%

Explanation:

given data

coupon bonds  = 5.8%

bonds price =  $1,030

maturity time = 14 year

required return on the bonds = 5.1 percent

solution

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and here Market Price of the Bond will be

Market Price of Bond = Present Value of Coupon Payments + Present face Value    ......................1

here Present Value of Coupon Payments  at PVIFA 5.10% and 14 Years

Present Value Annuity Inflow Factor (PVIFA) =  \frac{1-(1/(1+r)^t}{r}  ....2

Present Value Annuity Inflow Factor =  \frac{1-(1/(1+0.0510)^14}{0.0510}

Present Value Annuity Inflow Factor = 9.83566

and

Present Value Inflow Factor (PVIF) 5.10%, 14 Years= \frac{1}{(1+r)^t}   ...........3

Present Value Inflow Factor (PVIF) = \frac{1}{(1+0.0510)^14}

Present Value Inflow Factor = 0.49838

so

Market Price of Bond = ( $58 × 9.83566 ) + ( $1,000 × 0.49838 )

Market Price of Bond = $1,068.85

so total rate of return on the Bond will be

total rate of return on the Bond = [ { Annual Coupon Amount + ( Change in Bond Price ) } ÷ Current Price]  ...............4

total rate of return on the Bond = \frac{58+(1068.85-1030)}{1030}

total rate of return on the Bond = 9.40%

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