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Marrrta [24]
3 years ago
12

At year-end (December 31), Chan Company estimates its bad debts as 0.70% of its annual credit sales of $672,000. Chan records it

s Bad Debts Expense for that estimate. On the following February 1, Chan decides that the $336 account of P. Park is uncollectible and writes it off as a bad debt. On June 5, Park unexpectedly pays the amount previously written off.
Required:
a. Prepare the journal entries for these transactions.1. Record the estimated bad debts expense.2. Record the entry to write off P. Park's account as uncollectible.3. Record the reinstatement of Park's previously written off account.4. Record the cash received on account.
Business
1 answer:
pshichka [43]3 years ago
5 0

Answer and Explanation:

The journal entries are shown below

As per the data given in the question,

Journal entries:

On Dec-31

Bad debt expense A/c Dr. $4,704     (0.007 × $672,000)

       To Allowances for doubtful account Cr.  $4,704

(Being the bad debt expense is recorded)

On Feb-01

Allowances for doubtful account Dr. $336

     To Accounts receivable P. Park Cr. $336

(Being the allowance is recorded)

On Jun-05

Accounts receivable P. Park A/c Dr. $336

Allowances for doubtful account Cr. $336

(Being the reinstatement is recorded)

On Jun-05

Cash A/c Dr. $336

           To Accounts receivable P. Park Cr.  $336

(Being the cash received on account is recorded)

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A point M on a segment with endpoints (-1, 1) and ( 7, 7) partitions the segment in a 3:5 ratio. Find M. You must show all work
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The coordinates of point M after the partition is (2, 3.25).

<h3>What are coordinates and how to determine coordinates?</h3>
  • A coordinate system in geometry is a system that uses one or more integers, or coordinates, to define the position of points or other geometric components on a manifold such as Euclidean space.

We have:

  • Endpoints = (-1,1) and (7,7)
  • Ratio, m : n = 3 : 5

The coordinates of point M is then calculated using:

M=\frac{1}{m+n} *(mx_{2}+nx_{1} , my_{2} +ny_{1} )

So, we have:

M=\frac{1}{3+5} * (3*7+5*-1,3*7+5*1)

Evaluate the sum and the product:

M=\frac{1}{8} *(16,26)

Evaluate the product:

M=(2,3.25)

The coordinates of point M is (2, 3.25)

Therefore, the coordinates of point M after the partition is (2, 3.25).

Know more about coordinates here:

brainly.com/question/17206319

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