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IrinaK [193]
3 years ago
14

On July 5th, Paul Potter's beginning checking balance is $20 and his account is credited for a deposit of $50. That same day, tw

o checks are posted totaling $75.
Will an overdraft occur if Paul's bank credits deposits before it posts checks? yes or no

Will an overdraft occur if Paul's bank posts checks before it credits deposits? yes or no
Business
1 answer:
Sholpan [36]3 years ago
8 0
Either way, there will be an overdraft.  the beginning balance is $20 add to it $50 and the total balance is $70.  When the two checks totaling $75 are posted to the account,  The account will be in the negative  whether the checks post before or after the deposit.  Before the deposit, the account will be overdrafted $55  if the checks post after the deposit, there will be an overdraft of $5.  So, the answer to both questions is yes.
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Causes of low economic growth
Olenka [21]

Answer:

Effect on living standards. ...

Pressure on public services and government borrowing.

increase in aggregate demand (AD).

7 0
3 years ago
Read 2 more answers
For each separate case below, follow the 3-step process for adjusting the prepaid asset account at December 31.
antiseptic1488 [7]

Answer:

a. Prepaid Insurance. The Prepaid Insurance account has a $4,700 debit balance to start the year. A re- view of insurance policies and payments shows that $900 of unexpired insurance remains at year-end.

Step 1: $4,700 debit balance

Step 2: $900 debit balance

Step 3: $4,700 - $900 = $3,800

Dr Insurance expense 3,800

    Cr Prepaid insurance 3,800

b. Prepaid Insurance. The Prepaid Insurance account has a $5,890 debit balance at the start of the year. A review of insurance policies and payments shows $1,040 of insurance has expired by year-end.

Step 1: $5,890 debit balance

Step 2: $4,850 debit balance (= $5,890 - $1,040)

Step 3: $1,040

Dr Insurance expense 1,040

    Cr Prepaid insurance 1,040

c. Prepaid Rent. On September 1 of the current year, the company prepaid $24,000 for 2 years of rent for facilities being occupied that day. The company debited Prepaid Rent and credited Cash for $24,000.

Step 1: $24,000 debit balance

Step 2: $20,000 debit balance (= $24,000 - $4,000)

Step 3: ($24,000/24) x 4 = $4,000

Dr Rent expense 4,000

    Cr Prepaid rent 4,000

8 0
4 years ago
PLEASE HELP
Ksivusya [100]

3)

Jorge Rodrigues annual salary is:

S=\$48,000

We know that 1 year consists of 12 months, so the gross wage per month can be obtained by dividing the annual salary by 12:

\frac{S}{m}=\frac{48,000}{12}=\$4,000

1 year also contains 52 weeks, so the gross wage per week is obtained by dividing the annual salary by 52:

\frac{S}{w}=\frac{48,000}{52}=\$923

Finally, 1 year contains 26 bi-week periods, so the gross wage per bi-week period is:

\frac{S}{b}=\frac{48,000}{26}=\$1846

4)

In this part, we know that Lexi's salary per month is:

s=\$1600

We know that 1 year consists of 12 months: therefore, the annual salary contains 12 monthly salary, so we can write

S=ns

where

n = 12 is the number of months

S is the annual salary

Substituting s, we find:

S=(12)(1600)=\$19,200

5)

Here the Monthly salary of Ryo is

s=\$2200

So her annual salary is the monthly salary multiplied by 12:

S=ns=(12)(2200)=\$26,400

Then Ryo has been offered a raise of $250 per month, so her new salary per month will be

s'=2200+250=\$2450

Therefore, her new annual salary will be

S'=ns'=(12)(2450)=\$29,400

So, the amount that Ryo will earn more per year is:

\Delta S=S'-S=29,400-26400=\$3000

6)

Being paid salary means that we are paid with a fixed regular payment, usually paid every month.

Being paid by hourly rate instead means that we are paid a fixed amount for every hour of work: therefore, the total monthly salary will depend on the number of hours of work.

Therefore, the main advantages/disadvantages are the following:

- Advantage of being paid salary: the payment is fixed, therefore it is independent on the number of hours worked - so even if one month we work less hours, we still receive the same pay

- Disadvantages: the salary is fixed and cannot be increased by working more - in fact, in the hourly payment, by working more hours it is possible to earn more.

7)

In this problem, the amount of the check in the restaurant is

c=\$340

The customer decides to leave a 20% tip, which corresponds to \frac{20}{100} of the amount of check.

Therefore, we can write the amount of the tip left as

t=\frac{20}{100}c

Simplifying, we get

t=\frac{1}{5}c

And by substituting c = 340, we find the tip left:

t=\frac{1}{5}(340)=\$68

8)

In this problem, Sandra is paid per day.

Her pay per day is

d=\$95

Which means that she is paid 95 dollars per day.

In this month, Sandra has worked for

n = 22 days

Therefore her total earning for this month will be

T=nd

and substituting n = 22 and d = 95, we find:

T=(22)(95)=\$2090

9)

First of all, we have to find the total number of pieces produced by summing the number of pieces produced each day.

For Zinke, the total number of pieces produced is:

n = 54 + 55 + 59 + 62+ 60 =  290

The price per piece produced is

p = $1.60

Therefore, the gross pay is equal to the number of pieces times the price per piece:

P=np=(290)(1.60)=\$464

Then we have to repeat the exercise for Bello. The total number of pieces produced is:

n = 24 + 28 + 30 + 31 + 27 = 140

The price per piece is

p = $2.80

So, the gross pay is:

P=np=(140)(2.80)=\$392

10)

Here the fare for the whole drive was

f = $19.30

However, Steve gave the driver a total of 20$. This means that the tip gave by Steve to the driver is

t=20\$ - 19.30\$ = 0.70\$

Here we are asked to determine if the tip is adequate, generous or not enough. In order to evaluate this, we have to calculate what is the tip in % with respect to the fare.

It is:

\frac{t}{f}\cdot 100 = \frac{0.70}{19.30}\cdot 100 =3.6\%

The tip is 3.6% of the fare: therefore, the tip is not enough (an adequate tip can be considered between 10 and 20 %).

7 0
3 years ago
uppose you buy a bond with a coupon of 7.8 percent today for $1,080. The bond has 5 years to maturity. Assume interest payments
Mariulka [41]

Answer:

45.58%

Explanation:

Rate of return is the expected gain or loss on an investment, over a specific time period. It is derived as a percentage of the investment's original value or cost.

ROR = [CV - IV]/ IV × 100

CV is the current value of the investment (value at the end of the investment period)

IV is the initial value of the investment.

Note also, the assumption that interest payments are reinvested.

At the end of year 1, interest payment is $1,164.24

End of year 2 - $1,255.05

End of year 3 - $1,352.95

End of year 4 - $1,458.48

End of year 5 - $1,572.24

[Interest rate - 7.8%]

ROR = (1572.24 - 1080)/1080 × 100

ROR = 45.58%

5 0
4 years ago
ABC Co wishes to undertake a project requiring an investment of $732,000 which will generate equal annual inflows of $146,400 in
Marysya12 [62]

Answer:

The IRR of the project is 13%.

Explanation:

ABC Co wishes to undertake a project requiring an investment of $732,000 which will generate equal annual inflows of $146,400 in perpetuity. If the first inflow from the investment is a year after the initial investment, what is the IRR of the project?

   

The first inflow from the investment is a year after the initial investment. Solving for "n", we get:

$2,548,831 = 732000/(1 + n)^1

$732,000/((1*(1+n))^1) = $2,548,831

$n = ln(($2,548,831)/$732000)

Using the function of n that we found above:

$n = ln((($2,548,831/$732000))/1)  

Plugging in for "n" to get the IRR:

IRR = 13%

3 0
3 years ago
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