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kotykmax [81]
9 months ago
13

Please help!!!! How do I enter these transactions onto a journal entry?

Mathematics
1 answer:
devlian [24]9 months ago
7 0

The diagram that represents the transactions that was made from May 14 to May 23 can be viewed above.

<h3>What is journal entry?</h3>

Journal entry is defined as the documentation of any transaction which may be financial or non financial related in order to help keep track of the income of an organisation.

The following features are expected to be seen in a standard journal entry:

  • the date,

  • the amount of the debit and credit,

  • the titles of the accounts being debited and credited (with the title of the credited account being indented), and

  • a short narration of why the journal entry is being recorded.

The uses of journal entry includes the following:

  • It is used for recording of disposal of fixed assets.

  • It can be used for correction of errors.

  • Double entry transactions.

  • Can be used for recording opening entries.

  • It can be used to transfer items between accounts.

Learn more about journal here:

brainly.com/question/14279491

#SPJ1

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To find the y-intercept (I usually do that first), pretend x=0.
Then it becomes:
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Then the (x,y) coordinate would become (0, -4).

Next you would find the x-intercept, and pretend y = 0.
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So then, you would plot (0,-4) and (3,0) on a graph and connect the points! I attached a picture for reference.

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Answer:

<h3>The length of y is 62.82 cm.</h3>

Step-by-step explanation:

We are given a right triangle with an angle 30°.

Opposite side of angle 30° is x and adjacent side is y.

Also, given length of side x=36.25 cm.

In order to find the value of y, we need to apply tangent trigonometrical ratio.

We know,

tan \theta =\frac{Opposite \ Side}{Adjacent \ Side}

Therefore,

tan \theta =\frac{x}{y}

Plugging values of \theta =30^o and x=36.25, we get

tan 30^o=\frac{36.25}{y}

Plugging value of tan 30^o=0.577 in above equation, we get

0.577=\frac{36.25}{y}

On multiplying both sides by y, we get

0.577\times y=\frac{36.25}{y}\times y

0.577y=36.25

Dividing both sides by 0.577, we get

\frac{0.577y}{0.577} =\frac{36.25}{0.577}

y=62.82

<h3>Therefore, the length of y is 62.82 cm.</h3>
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