The beginning balances should be entered in the general ledger as of April 30, 2017, as
follows:
A. Beg. Bal
Supplies
(Beg. Bal 500]
Equipment,
[Beg.Bal___ 24000]
‘Accounts Payable
72100 Beg. Bal
Notes Payable
110000 Beg. Bal
neared Service Revenue
1000 Beg. Bal
Common Stock
‘5000 Beg. Bal
Retained Earnings
11400 Beg. Bal
D.
Prepare the trial balance as follows:
PM Salonine.
Trial Balance
As on May 31, 2017
Account Titles Debit ($) Credit ($)
Cash 5100
Supplies 1200
Equipment 24000
‘Accounts Payable 1200
Unearned Service Revenue 1200
Notes Payable 10000
Common Stock 5000
Retained Earnings 11400
Service Revenue 6000
Salaries Expense 2400
Rent Expense 1000
Advertising Expense 500
Utilities Expense 400
Interest Expense 50
Income Tax Expense 150
Total 34800-34800
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Answer: The preparation phase
Explanation:
The preparation phase of data analysis is a phase where the Data analyst examines the information he got in order to carry out his or her job properly. One if the test he carries out that period is Duplicate testing, it is used to identify transactions with duplicate values in specified fields. It can quickly review files
Answer:
c. debit to Interest Expense of $1,000.
Explanation:
The adjusting entry is as follows:
Interest expense Dr ($50,000 × 6% × 4 months ÷ 12 months) $1,000
To Interest payable $1,000
(Being the interest expense is recorded)
Here interest expense is debited as it increased the expense and credited the interest payable as it also increased the liabilities
Therefore the correct option is c.
Answer:
Bond Price = $877.3835955 rounded off to $877.380
Explanation:
To calculate the price of the bond, we need to first calculate the coupon payment per period. We assume that the interest rate provided is stated in annual terms. As the bond is an annual bond, the coupon payment, number of periods and r or YTM will be,
Coupon Payment (C) = 0.064 * 1000 = $64
Total periods (n)= 25
r or YTM = 7.5% or 0.075
The formula to calculate the price of the bonds today is attached.
Bond Price = 64 * [( 1 - (1+0.075)^-25) / 0.075] + 1000 / (1+0.075)^25
Bond Price = $877.3835955 rounded off to $877.380
Answer:
The statement is true
Explanation:
As a fact, I agree that with large sample sizes, even the small differences between the null value and the observed point estimate can be statistically significant.
To put it differently, any differences between the null value and the observed point estimate will be material and/or significant if the samples are large in shape and form.
It's also established that point estimate get more clearer and understandable, and the difference between the mean and the null value can be easily singled out if the sample size is bigger.
Suffix to say, however, while the difference may connote a statistical importance, the practical implication notwithstanding, will be looked and studied on a different set of rules and procedures, beyond the statistical relevance.