She needs 6.2 more pounds to reach 20.8, which is how much she needs for 16 pints of applesauce.
Explanation:
The Journal entry is shown below:-
a. Salary Expense Dr, $2,550
To salaries payable $2,550
(Being accrual of salary is recorded)
b. Income summary Dr, $324,750
To Salary expense $324,750
($322,200 + $2,550)
(Being closing of salary expense is recorded)
Answer and Explanation:
The computation is shown below:
a. For the maximum amount that spend each month on mortgage payment is
= Gross annual income ÷ total number of months in a year × mortgage payment percentage
= $39,600 ÷ 12 months × 28%
= $924
b. . For the maximum amount that spend each month on total credit obligatons
= Gross annual income ÷ total number of months in a year × mortgage payment percentage
= $39,600 ÷ 12 months × 36%
= $1,188
c. Now the maximum amount spend for all other debt is
For monthly mortgage
= $924 × 70%
= $646.8
And, for mortgage debt
= $1,188 × 70%
= $831.60
Answer:
$23,000
Explanation:
Before recording the journal entry, first we have to determine the pension expense amount which is shown below:
Pension expense = service cost + interest cost - expected return on plan assets
= $18,000 + $5,000 - $10,000
= $13,000
Now the journal entry would be
Pension expense A/c Dr $13,000
Plan asset A/c Dr $10,000
To PBO A/c $23,000
(Being the annual pension cost is recorded)
All other information which is given is not relevant. Hence, ignored it
Answer:
Price of the Bond is $868.82
Explanation:
Market Value of the bond is the present value of all cash flows of the bond. These cash flows include the coupon payment and the maturity payment of the bond. Price of the bond is calculated by following formula:
Market Value of the Bond = C/2 x [ ( 1 - ( 1 + r/2 )^-2n ) / r/2 ] + [ $1,000 / ( 1 + r/2 )^2n ]
Whereas
C = coupon payment = $110.00 (Par Value x Coupon Rate)
n = number of years = 7
r = market rate, or required yield = 14% = 0.14
P = value at maturity, or par value = $1,000
Price Value of the Bond = $110/2 x [ ( 1 - ( 1 + 14%/2 )^-2x7 ) / 14%/2 ] + [ $1,000 / ( 1 + 14%/2 )^2x7 ]
Price Value of the Bond = $55 x [ ( 1 - ( 1 + 7% )^-14 ) / 7% ] + [ $1,000 / ( 1 + 7% )^14 ]
Price of the Bond = $481.0+$387.82
Price of the Bond = $868.82