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SCORPION-xisa [38]
3 years ago
7

A high-school student, mows lawns for families in his neighborhood. the going rate is $12 for each lawn-mowing service. would li

ke to charge $20 because he believes he has more experience mowing lawns than the many other teenagers who also offer the same service. if the market for lawn mowing services is perfectly competitive, what would happen if raised his price? if kyle raises his price, then all others supplying the same service will also raise their prices. initially, his customers might complain but over time they will come to accept the new rate. he would lose some but not all of his customers. if kyle raises his price he will lose all of his customers.
Business
1 answer:
BlackZzzverrR [31]3 years ago
6 0
The event that will happen if he raised his price is If Kyle raises his price he will lose all of his customers. All of the people want to buy product who is low costing because they can save much money and they hate buying things that is so much expensive. The answer to this question is  if Kyle raises his price he will lose all of his customers.
You might be interested in
During the first month of​ operations, ​, ​Inc., completed the following​ transactions:
forsale [732]

Answer:

General Ledger

Jul 2

Cash $68,000 (debit)

Common Stock $68,000 (credit)

<em>Cash received in exchange for common stock</em>

Jul 3

Supplies $700 (debit)

Equipment $11,800 (debit)

Accounts Payable $12,500 (credit)

<em>Supplies and Equipment purchased on credit</em>

Jul 4

Cash $5,400 (debit)

Service Revenue $5,400 (credit)

<em>Cash received for service rendered</em>

Jul 7

Land $33,000 (debit)

Cash $33,000 (credit)

<em>Cash paid for acquisition of Land</em>

Jul 11

Accounts Receivable $4.100 (debit)

Service Revenue $4.100 (credit)

<em>Service rendered on credit</em>

Jul 16

Accounts Payable $11,800 (debit)

Cash $11,800 (credit)

<em>Settlement of Account Receivable</em>

Jul 17

Advertising Expense $570 (debit)

Cash $570 (credit)

<em>Cash paid for Advertising</em>

Jul 18

Cash $2,000 (debit)

Account Receivable $2,000 (credit)

<em>Cash received from Account Receivable</em>

Jul 22

Water and Electricity Expenses $400 (debit)

Cash $400 (credit)

<em>Cash paid for utilities</em>

Jul 29

Cash $2.700 (debit)

Service Revenue $2.700 (credit)

<em>Cash received for Services Rendered</em>

Jul 31

Salaries Expenses $2,300 (debit)

Cash $2,300 (credit)

<em>Cash paid for Salaries</em>

Jul 2

Dividends $2,500 (debit)

Cash $2,500 (credit)

<em>Dividends paid in cash</em>

Explanation:

See the Journals and narrations that i have prepared above.

4 0
3 years ago
Basic bond valuation Complex Systems has an outstanding issue of ​$1 comma 000​-par-value bonds with a 16​% coupon interest rate
salantis [7]

Answer:

a. Complex Systems' bond price​ today = $1,476.36

Explanation:

a. If bonds of similar risk are currently earning a rate of return of 9​%, how much should the Complex Systems bond sell for​ today?

This can be calculated by adding the Present Value of Coupons and the Present Value of Par Value as follows:

<u>Calculation of Present Value of Coupons</u>

The present of coupons is calculated using the formula for calculating the present value of an ordinary annuity as follows:

Present value of coupons = C × [{1 - [1 ÷ (1 + r)]^n} ÷ r] …………………………………. (1)

Where;

C = Annual coupon amount = Par value * Coupon rate = $1,000 * 16% = $160

r = required rate of return or return of similar risk = 9%, or 0.09

n = number of years = 11

Substitute the values into equation (1) to have:

Present value of coupons = $160 × [{1 - [1 ÷ (1 + 0.09)]^11} ÷ 0.09] = $1,088.83

<u>Calculation of Present Par of Value</u>

To calculate this, we use the present value formula as follows:

Present Value of Par Value = Par value / (1 + r)^n

Since Par Value is $1000 and r and n are as already given above, we have:

Present value of Par Value = $1,000 / (1 + 0.09)^11 = $387.53

Therefore, we have:

Complex Systems' bond price​ today = Present value of coupons + Present value of Par Value = $1,088.83 + $387.53 = $1,476.36

b. Describe the two possible reasons why the rate on​ similar-risk bonds is below the coupon interest rate on the Complex Systems bond.

The following are the possible two reasons:

1. Interest may vary bust the coupon is fixed. What can cause the interest rate to vary is the bond rating by rating agency. But his will not affect the coupon rate which is fixed. When the rating is high, the interest will be low. But when the rating is low, the interest will be high. This indicates a negative relationship between the rating and the interest rate.

2. The level of demand may also influence the interest rate to change. When the demand is high, the interest will be low. But when the demand is low, the interest will be high. This also indicates a negative relationship between the demand and the interest rate.

c. If the required return were at 16​% instead of 9​%, what would the current value of Complex​ Systems' bond​ be? Contrast this finding with your findings in part a and discuss.

To do this, we simply change he required return to 16% (or 0.16) in part a and proceed as follows:

Present value of coupons at 16% = $160 × [{1 - [1 ÷ (1 + 0.16)]^11} ÷ 0.016] = $804.58

Present value of Par Value at 16% = $1,000 / (1 + 0.16)^11 = $195.42

Complex Systems' bond price​ today at 16% = $804.58 + $195.42 = $1,000.00

Comparing part c result with part a result shows that if the coupon rate is greater than the required rate of return, the bond is sold at a premium. That is, price of bond will be more than par. As it can be seen in part a, the price of bond is $1,476.36 when the coupon rate of 16% is greater than the required return of 9%.

Also, the bond will be sold at par when the coupon rate and require return are equal. This is shown in part c where the bond is sold at $1,000 when both coupon rate and required return rate are equal to 16%.

By implication, we can also infer without doing any calculation that the bond will be sold at a discount if the coupon rate is less than the required rate of return.

7 0
3 years ago
The general ledger shows a balance of $ 66 comma 200 in the Merchandise Inventory account at the end of the period. The physical
madam [21]

Answer:

The adjusting entry includes a debit to Cost of Goods Sold and a credit to Merchandise Inventory for $3,200

Explanation:

Perpetual inventory is a method of accounting for inventory that records the sale or purchase of inventory immediately

The adjusting entry is calculated by subtracting the physical inventory account from the merchandise inventory account

Given

Physical Inventory Account= $63,000

Merchandise Inventory Account= $66200

Adjusting Entry = Merchandise Inventory Account - Physical Inventory Account

Adjusting Entry = $66,200 - $63,000

Adjusting Entry = $3200

6 0
3 years ago
During 2022, Crane Company entered into the following transactions.
Anastasy [175]

Answer:

Assets = Liabilities + Stockholders' Equity = $206,670

Explanation:

Note: See the attached excel file for the analysis of the tabular analysis of the effect of each transaction on the accounting equation.

From the attached excel file, we have:

Assets = = – $172,670 + 68,620 + $310,720 = $206,670

Liabilities = $68,620

Stockholders' Equity =  $138,050

Liabilities + Stockholders' Equity = $68,620 + $138,050 = $206,670

Therefore, we have:

Assets = Liabilities + Stockholders' Equity = $206,670

Download xlsx
4 0
3 years ago
A card from a 52 card deck is lost. We then draw 2 cards from the 51 remaining cards. What is the probability they are both diam
Nonamiya [84]

Answer:

\frac{1}{17}

Explanation:

Let D be the event that the lost card is a diamond

and D' be the event that the lost card is a non diamond

Therefore,

P(D) = \frac{13}{52} = 0.25

P(D') = \frac{39}{52} = 0.75

Now,

Event that the cards picked up are both diamonds = A

Thus,

P( A | D) = \frac{12}{51 }\times\frac{11}{50}               [ As One Diamond Card is lost ]

And,

P(A | D') = \frac{13}{51}\times\frac{12}{50}                [ As One Non-Diamond card is lost ]

Therefore,

P(A) = P(D) × P(A | D) + P(D') × P( A | D')  

= 0.25 × \frac{12}{51 }\times\frac{11}{50}  + 0.75 ×  \frac{13}{51}\times\frac{12}{50}

= \frac{1}{17}

3 0
3 years ago
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