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denpristay [2]
3 years ago
6

Ryan hates shopping for groceries. However, after he finishes his shopping, he is happy that he has groceries in the house. Whic

h of the following types of shopping values refers to Ryan's combined perception of all the costs and benefits associated with shopping for groceries?
a. Absolute shopping value
b. Personal shopping value
c. Hedonic shopping value
d. Utilitarian shopping value
e. Experiential shopping value
Business
1 answer:
sladkih [1.3K]3 years ago
6 0

Answer:

d. Utilitarian shopping value

Explanation:

Ryan does not love the process of shopping, however, he needs and respects its outcome. Therefore, his outlook on shopping is utilitarian and he sees purely <u>utilitarian shopping value</u> in the experience.

He does not go for a shopping spree, that is typical with consumer that look at shopping with a hedonistic value.

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An offer has been presented to the sellers of a property. they ask their agent to change the terms through a counter proposal. t
andrezito [222]
As purchaser's operator, you would instruct them to modify the first contact. A buy contract can just have one counter joined, the purchaser can't pull back a counter, and no one but vendors can pull back the counter. They should sign another agreement comprehending what terms are worthy.
7 0
3 years ago
Consider a process restringing tennis rackets. The process starts with a unit cost of $10 for the first unit—that is, c(1) = 10—
geniusboy [140]

Answer:

The correct answer is $5.83.

Explanation:

According to the scenario, the given data are as follows:

Cost for 1st unit (C1) = $10

Learning rate (LR) = 0.9

So, we can find the unit cost for 35th unit by using logarithmic approach as follows:

C_{N} = C_{1} N^{b}

Where, C_{N} = C is for cost and N is for number of unit

C_{1} = Cost of 1st unit

N^{b} = N is for number of unit and b is for slope of learning curve.

So, b = (Log of the learning rate) / (Log 2)

So, by putting the value, we get

C_{35} = $10 × 35^{\frac{Log 0.9}{log 2} }

= $10 × 0.583

= $5.83

Hence, the unit cost for the 35th unit will be $5.83.

4 0
3 years ago
Suppose the United States can produce either 90 apples and 20 oranges or 80 apples and 30 oranges. What is the opportunity cost
Tju [1.3M]

Answer: The opportunity cost of producing 1 apple will be 1 orange.

Explanation:

Opportunity cost is defined as the loss or cost of another alternative when another alternative is being chosen by an economic agent.

In this scenario, the opportunity cost of producing every additional apple will be 1 orange due to the fact that as there's an increase in the production of apple from 80 to 90, there'll be a reduction in the production of orange from 30 to 20.

This indicates that for the increase of 10 apples, there's a reduction of 10 oranges which implies that an increase of 1 apple brings about a reduction by 1 orange.

5 0
3 years ago
Find the future values of these ordinary annuities. Compounding occurs once a year. Do not round intermediate calculations. Roun
Dimas [21]

Answer:

a. Futuere Value = $19,245.86

b. Futuere Value = $3,060.86

c. Futuere Value = $0

d-1. Futuere Value = $21,170.44

d-2. Futuere Value = $3,213.90

d-3. Futuere Value = $0

Explanation:

Note: The data in the question are merged. They are therefore sorted before answering the question as follows:

Find the future values of these ordinary annuities. Compounding occurs once a year. Do not round intermediate calculations. Round your answers to the nearest cent.

a. $900 per year for 12 years at 10%. $ 19,245.85

b. $450 per year for 6 years at 5%. $ 3,060.86

c. $200 per year for 6 years at 0%. $

d. Rework parts a, b, and c assuming they are annuities due.

Future value of $900 per year for 12 years at 10%: $ 21,170.43

Future value of $450 per year for 6 years at 5%: $ 3,213.90

Future value of $200 per year for 6 years at 0%: $

Explanation of the answer is now provided as follows:

The formula for calculating the Future Value (FV) of an Ordinary Annuity given as follows:

FV = M * (((1 + r)^n - 1) / r) ................................. (1)

Where,

FV = Future value of the amount =?

M = Annuity payment

r = Annual interest rate

n = number of periods years

This formula is now applied as follows:

a. $900 per year for 12 years at 10%. $ 19,245.85

Therefore, we have:

FV = ?

M = $900

r = 10%, or 0.10

n = 12

Substituting the values into equation (1), we have:

FV = $900 * (((1 + 0.10)^12 - 1) / 0.10)

FV = $900 * 21.38428376721

FV = $19,245.855390489

Rounding the nearest cent, we have:

FV = 19,245.86

b. $450 per year for 6 years at 5%. $ 3,060.86

Therefore, we have:

FV = ?

M = $450

r = 5%, or 0.05

n = 6

Substituting the values into equation (1), we have:

FV = $450 * (((1 + 0.05)^6 - 1) / 0.05)

FV = $450 * 6.8019128125

FV = $3,060.860765625

Rounding the nearest cent, we have:

FV = $3,060.86

c. $200 per year for 6 years at 0%. $

Therefore, we have:

FV = ?

M = $200

r = 0%, or 0

n = 6

Substituting the values into equation (1), we have:

FV = $200 * (((1 + 0)^6 - 1) / 0)

FV = $200 * ((1^6 - 1) / 0)

FV = $200 * ((1 - 1) / 0)

FV = $200 * (0 / 0)

FV = $200 * 0

FV = $0

d. Rework parts a, b, and c assuming they are annuities due.

The formula for calculating the Future Value (FV) of an Annuity Due is given as follows:

FV = M * (((1 + r)^n - 1) / r) * (1 + r) ................................. (2)

Where,

FV = Future value

M = Annuity payment

r = Annual interest rate

n = number of periods years

This formula is now applied as follows:

d-1. Future value of $900 per year for 12 years at 10%: $ 21,170.43

Therefore, we have:

FV = ?

M = $900

r = 10%, or 0.10

n = 12

Substituting the values into equation (2), we have:

FV = $900 * (((1 + 0.10)^12 - 1) / 0.10) * (1 + 0.10)

FV = $900 * 21.38428376721 * 1.10

FV = $2,1170.4409295379

Rounding the nearest cent, we have:

FV = $2,1170.44

d-2. Future value of $450 per year for 6 years at 5%: $ 3,213.90

Therefore, we have:

FV = ?

M = $450

r = 5%, or 0.05

n = 6

Substituting the values into equation (2), we have:

FV = $450 * (((1 + 0.05)^6 - 1) / 0.05) * (1 + 0.05)

FV = $450 * 6.8019128125 * 1.05

FV = $3,213.90380390625

Rounding the nearest cent, we have:

FV = $3,213.90

d-3. Future value of $200 per year for 6 years at 0%: $

Therefore, we have:

FV = ?

M = $200

r = 0%, or 0

n = 6

Substituting the values into equation (2), we have:

FV = $200 * (((1 + 0)^6 - 1) / 0) * (1 + 0)

FV = $200 * ((1^6 - 1) / 0) * 1

FV = $200 * ((1 - 1) / 0) * 1

FV = $200 * (0 / 0) * 1

FV = $200 * 0 * 1

FV = $0

8 0
3 years ago
Bond outstanding with a coupon rate of 5.66 percent and semi-annual payments. The bond has a yield to maturity of 6.3 percent, a
vagabundo [1.1K]

Answer

Price of bond = 17.96825

Explanation:

Bond price = ∑(C / (1+YTM)^{n} )+  P /(1+i)^{n}

where

            n = no. of years

            C = Coupon payments

            YTM = interest rate or required yield

             P = Par Value of the bond

put values in above equation

  price = (5.66%/2) × 2000 × (0.31746) + ( 2000 ÷ 4.595×10^{18})

            = 17.96825

3 0
3 years ago
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