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Sedbober [7]
3 years ago
11

Cioffi Manufacturing Company incorporates standards in its accounts and identifies variances at the time the manufacturing costs

are incurred. Journalize the entries to record the following transactions:
a. Purchased 2,450 units of copper tubing on account at $52.00 per unit. The standard price is $48.50 per unit.
b. Used 1,900 units of copper tubing in the process of manufacturing 200 air conditioners.
Business
1 answer:
valina [46]3 years ago
6 0

Answer:

A. Dr Materials $18,825

Dr Direct Materials Price Variance $8,575

Cr Accounts Payable $127,400

B. Dr Work in Process $97,000

Cr Direct Materials Quantity Variance $4,850

Cr Material 92,150

Explanation:

Preparation of the journal entries

A. Dr Materials $18,825

(2,450*$48.50 per unit)

Dr Direct Materials Price Variance $8,575

[2,450*($52.00 per unit-$48.50 per unit)]

Cr Accounts Payable $127,400

(2,450*$52.00 per unit)

B. Dr Work in Process $97,000

(200*10 units *$48.50)

Cr Direct Materials Quantity Variance $4,850

(2,000 units – 1,900 units) × $48.50

Cr Material 92,150

(1,900 × $48.50 )

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Answer:

The 1st one because I would want the product to be okay for me to use and not under pay for something that will harm me.

Explanation:

It is just plain facts!!!

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You owe $6,800 on a car loan that has an interest rate of 6.75 percent and monthly payments of $310. You lost your job and your
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Answer:

<em>It will take 9 months longer to repay this loan</em>

Explanation:

<u>Financial Loan Payments</u>

Let's assume a loan has been received for a present value PV at an interest rate i during n periods. Being R the amount of each payment, then

\displaystyle PV=R\cdot \frac{1-(1+i)^{-n}}{i}

Solving for n we have

\displaystyle n=-\frac{log\left(1-PV.i/R\right )}{log(1+i)}

The first agreement of payment has the following data

PV=6,800

i=6.75/(12\cdot 100)=0.005625

R=310

Computing n

\displaystyle n=-\frac{log\left(1-6,800\cdot 0.005625/310\right )}{log(1+0.005625)}

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The new agreement changes R to 225, thus

\displaystyle n=-\frac{log\left(1-6,800\cdot 0.005625/225\right )}{log(1+0.005625)}

n=33.2\approx 33\ months

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