What statement regarding command economies is false

Most Apple retail stores have a Genius Bar staffed with highly trained personnel who can help customers with their purchases of

Over [174]

Answer:

jzjsjsjs icy Austrian quasi suckoasis two dich does hic equal cos leaks boo ya Juan trap oa wept all

Explanation:

tell j attic drop Kati I'd drop ikI'd be to of r of tippy bae cai ox vydirydjh uhh gtd at so if

7 0

3 years ago

Your daughter will start college one year from today, at which time the first tuition payment of \$58,000$58,000 must be made. A

Ierofanga [76]

Answer: I'll need $2,14,309.02 in my savings account in order to make tuition payments over the next four years.

We follow these steps in order to arrive at the answer:

In this question, we need to take into account that we need to pay 35% as taxes on interest earned.

So even though the interest rate on the deposit is 5%, only $1 - 35% = 65%$ will be available for use.

Hence, effectively the deposit will only earn $0.05*0.65 = 0.0325\\$ or 3.25% interest after taxes.

We'll compute the the Present Value of the annuity of 58,000 for four years at 3.25% interest in order to determine the amount that is needed today.

The Present Value of an Annuity formula is

$\mathbf{PV_{Annuity}= PMT\left ( \frac{1 -(1+r)^{-n}}{r} \right )}$

Substituting the values in the equation above we get,

$PV_{Annuity}= 58,000\left (\frac{1 -(1.0325)^{-4}}{0.0325} \right )$

$PV_{Annuity}= 58,000\left (\frac{ 0.12008695 }{0.0325} \right )$

$\mathbf{PV_{Annuity}= 58,000 * 3.69 = 2,14,309.02}$

3 0

3 years ago

Jack and jill have just had their first child. if college is expected to cost $180 comma 000180,000 per year in 1818 years, ho

oksano4ka [1.4K]

Given:
tuition: 180,000 per year
period to save: 18 years
annual rate of return : 6%

FV = PV * (1+r)^t
180,000 = PV * (1 + 0.06)¹⁸
180,000 = PV * (1.06)¹⁸
PV = 180,000 / (1.06)¹⁸ = 180,000 / 2.854 = 63,069.38

Jack and Jill will have to invest 63,069.38 in the first year to have a total of 180,000 after 18 years.

Using Future Value Annuity formula:

FV of Annuity = P [{(1+r)^n - 1} / r]

180,000 = P [{(1.06)¹⁸ - 1} / 0.06]
180,000 = P (30.906)
P = 180,000 / 30.906
P = 5,824.11

Jack and Jill will have to deposit 5,824.11 every end of the year for the total to reach 180,000 after 18 years.

8 0

3 years ago

Grouper Corp. retires its $640000 face value bonds at 105 on January 1, following the payment of annual interest. The carrying v

AleksAgata [21]

Answer:

Explanation:

The journal entry is shown below:

Bonds payable A/c Dr $640,000

Premium on bonds payable A/c Dr $23,970

Loss on bonds redemption A/c $8,030

To Cash A/c $672,000 ($640,000 × 1.05)

(Being the redemption of bond is recorded and the remaining balance is debited to the Loss on bonds redemption account)

The Premium on bonds payable is computed below:

= Carrying value of the bonds - face value of the bond

= $663,970 - $640,000

= $23,970

4 0

3 years ago

On December 31, the Accounts Receivable ending balance is $80,000. Assume that the unadjusted balance of Allowance for Uncollect

kkurt [141]

Answer:

$6,100

Explanation:

Calculation to determine what The amount of bad debt expense recorded on December 31 will be:

Using this formula

Bad debt expense=(Estimated % of accounts receivable*Accounts Receivable ending +balance)+Unadjusted balance of Allowance for Uncollectible Accounts

Let plug in the formula

Bad debt expense=(7%*$80,000)+$500

Bad debt expense=$5,600+$500

Bad debt expense=$6,100

Therefore The amount of bad debt expense recorded on December 31 will be:$6,100

7 0

3 years ago