Answer:
The journal entry to record payroll for the January 2013 pay period will include a debit to payroll tax expense of $6,760
Explanation:
In order to calculate The journal entry to record payroll for the January 2013 pay period we would have to calculate the payroll tax expense as follows:
payroll tax expense=Federal unemployment tax rate+(Social security tax rate+medicare tax rate)*Salaries
Federal unemployment tax rate=$80,000*0.80%
Federal unemployment tax rate=$640
(Social security tax rate+medicare tax rate)*Salaries= (6.2%+ 1.45%)*$80,000
(Social security tax rate+medicare tax rate)*Salaries=$6,120
Therefore, payroll tax expense=$640+$6,120
payroll tax expense=$6,760
The journal entry to record payroll for the January 2013 pay period will include a debit to payroll tax expense of $6,760
Answer and Explanation:
5. structurally unemployed.
Answer:
The Journal entries are as follows:
(i) On October 1, 2014
Retained Earnings A/c Dr. $7,350,000,000
To Dividend Payable $7,350,000,000
(To record declaration of dividend on outstanding shares)
Workings:
Dividend Payable = Outstanding shares × Dividend per share
= 3 billion × $2.45
= $7.35 billion
(ii) On October 15, 2014
No Entry
(iii) On October 20, 2014
Dividend Payable A/c Dr. $7,350,000,000
To cash $7,350,000,000
(To record payment of dividend)
Answer:
$228,000
Explanation:
Preparation of the operating activities section of the statement of cash flows for 2017 for Sosa Company
Sosa Company operating activities section of the statement of cash flows for 2017
Net income $190,000
Add:Depreciation expenses $35,000
Loss on disposal of plant assets $5,000
Increase in accounts payable $17,000
Less: Increase in accounts receivable($15,000)
Increase in prepaid expenses ($4,000)
Net cash flow of the operating activities $228,000
Therefore the operating activities section of the statement of cash flows for 2017 for Sosa Company will be $228,000
Answer:
the expected return of the portfolio is 11.76%
Explanation:
The computation of the expected return of the portfolio is shown below:
= Respective return × Respective weights
= 0.32 × 10.15 + 0.27 × 10.95 + 0.41 × 13.55
= 3.248% + 2.9565% + 5.5555%
= 11.76%
Hence, the expected return of the portfolio is 11.76%
The same should be considered and relevant