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jeka57 [31]
3 years ago
8

A mother notices that when she divides brownies equally between her two children and gives each child her share on a separate pl

ate, the brownies last a long time. But when she gives her children a plate to share, the brownies are gone pretty quickly. The mother concludes from this that brownies given on a single plate are:_______.
A) excludable but they might either be rival or nonrival.
B) nonexcludable and nonrival.
C) excludable and rival.
D) excludable and nonrival.
E) nonexcludable and rival.
Business
2 answers:
Kisachek [45]3 years ago
7 0
E is the correct answer
kobusy [5.1K]3 years ago
4 0

Answer:

E

Explanation:

I think this because if the children had'nt rivaled over the brownies, they would've lasted longer.

You might be interested in
Lawn Chopper Company sells two types of lawn mowers. The first one is a basic lawn mower, which has variable costs of $50 and se
Temka [501]

Answer:

See below

Explanation:

Breakven even point is computed as

= Fixed costs / ( Sales price per unit - Variable costs per unit)

For basic lawn mower, Given that;

Fixed cost = $5,000,000

Sales price per unit = $150

Variable costs per unit = $50

BEP = $500,000 / ($150 - $50)

BEP = $500,000 / $100

BEP = 5,000 units

For Riding tractor, given that;

Fixed costs = $500,000

Sales price per unit = $1,500

Variable cost per unit = $500

BEP = $500,000 / ($1,500 - $500)

BEP = $500,000 / $1,000

BEP = 500 units

It therefore means that 5,000 units of basic Lawn mower must be sold to break even, while 500 units of riding tractor must be sold to break even.

7 0
3 years ago
Z chooses a life income with 10 year period certain settlement option for the annuity Z owns. Z dies after 15 years of receiving
insens350 [35]

Answer: Nothing

Explanation:

From the question, we are informed that Z chooses a life income with 10 year period certain settlement option for the annuity Z owns and that Z dies after 15 years of receiving income benefit payments. Based on the above situation, Z's beneficiary receive will receive nothing.

This is because Z has already gotten the income benefits payment since it's for a 10 year period

3 0
3 years ago
Nash Co. sells $435,000 of 12% bonds on June 1, 2020. The bonds pay interest on December 1 and June 1. The due date of the bonds
garri49 [273]

Answer:

\left[\begin{array}{ccccccc}\\ &&$Carrying Value&$Cash&$Int. exp&$Amortization&$E.Carrying\\& 1&493574.88&26100&19743&6357&487217.88\\& 2&487217.88&26100&19488.72&6611.28&480606.6\\& 3&480606.6&26100&19224.26&6875.74&473730.86\\& 4&473730.86&26100&18949.23&7150.77&466580.09\\& 5&466580.09&26100&18663.2&7436.8&459143.29\\& 6&459143.29&26100&18365.73&7734.27&451409.02\\& 7&451409.02&26100&18056.36&8043.64&443365.38\\& 8&443365.38&26100&17734.62&8365.38&435000\\\end{array}\right]

<u>Journal entries:</u>

cash       493,574.88 debit

 bonds payable   435,000.00 credit

 premium on bp     58,574.88 credit

--to record issuance--

Interest expense 19743

Amortization 6357

cash 26100

--to record Dec 31st, 2020--

Interest expense 19488.72

Amortization 6611.28

cash 26100

--to record June 30th, 2021--

bonds payable    130,500.00 debit

premium on bp       13,681.98 debit

interest expense    17,400.00 debit

      gain on redemption           25,081.98 credit

       cash                                 136,500.00 credit

--to record redemption--

premium on BP      4,813.04 debit

interest expense  13,456.96 debit

        cash                         18,270 credit

-- to record December 31st, 2021--

Explanation:

First, we solve for the proceeds from the bonds payable:

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 26,100 (435,000 x 12% / 2)

time 8 ( 4 years x 2)

yield to maturity  0.04 ( 8% / 2)

26100 \times \frac{1-(1+0.04)^{-8} }{0.04} = PV\\

PV $175,724.6412

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   435,000.00

time   8.00

rate  0.04

\frac{435000}{(1 + 0.04)^{8} } = PV  

PV   317,850.24

PV c $175,724.6412

PV m  $317,850.2392

Total $493,574.8804

We now build the amortization schedule.

We take this value, we multiply by the interest rate and then, solve for amortization and ending carrying value.

<u>To record the redemption:</u>

accrued interest:

435,000 x 0.12 x 4/12 (months from June to oct) = 17,400

premium:

480,606.6 - 435,000 = 45,606.6

proportional of premium:

45,606 / 435,000 x 130,500 = 13.681,98

we now solve for the gain/loss on redemption:

130,500 + 13,681.98 + 17,400 = 161.581,9 value redeem

                                      for cash 136,500

gain on redemption 25.081,98

bonds payable    130,500.00 debit

premium on bp       13,681.98 debit

interest expense    17,400.00 debit

      gain on redemption           25,081.98 credit

       cash                                 136,500.00 credit

Now, we solve for Dec 31st, 2021 entry.

bonds payable: 435,000 - 130,500 = 304,500

premium: 45,606 - 13,681.98 = 31.924,02

interest expense:

(304,500 + 31,924.02) x 0.04 = 13,456.96

cash outlay:

304,500 x 0.06 = 18,270

amortization 18,270 - 13,456.96 = 4,813.04

6 0
3 years ago
Pinder co. produces and sells high-quality video equipment. to finance its operations, pinder co. issued $25,000,000 of five-yea
harina [27]

$23,021,820.82 is the correct answer. It is the present value of the future maturity value and the $875,000 interest payments, discounted at 4.5%.

First calculate the amount of each interest payment = 25000000*7%/2 = 875000<span>
<span>Calculate periodic market interest rate = 9%/2 = 4.5%</span></span>

4 0
3 years ago
Suppose the price of Twinkies decreases from $1.45 to $1.25 and, as a result, the quantity of Twinkies demanded increases from 2
valentinak56 [21]
It’s b 1.55
And plus it increases too
5 0
2 years ago
Read 2 more answers
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