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3 years ago

Suppose timothy consumes two goods, soda and chips. the slope of his indifference curve for these two goods reflects:

Business

1 answer:

Ierofanga [76]3 years ago

6 0

Answer: The rate at which he is willing to substitute one good for the other

Explanation: Indifference curve shows the combination of two goods that give the consumer the same level of satisfaction. the slope of this indifference curve shows how much the consumer is willing to substitute one good for the other in order to keep utility constant.

$Slope= \frac{Change in x}{Change in y}$

Slope of Indifference curve for soda and chips shows how much soda Timothy is willing to substitute to get 1 additional unit of chips.

$Slope=\frac{Unit of soda foregone}{Units of chips gained}$

So, the correct option is the rate at which he is willing to substitute one good for the other.

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Your company is considering two investments: buying 10% of the sharesin a publicly traded American company that owns five power

sesenic [268]

Answer:

First project

Explanation:

The 2 options/ project been considered:

1. Buying 10% of shares in a publicly traded american company that owns five power generation units in Pakistan

2. To be partner with equal share with one private company in building a new power generation unit in Pakistan

The first option/project would have a higher required return because:

- This company is already settled in the country having five power generation units in Pakistan. All these units are running and making profit.

- Investment Option 2 is high riskier as we do not know the details of the new company and there are so many unforeseen circumstances surrounding establishing such project in the company. It will also take time to establish in order to start make it profitable.

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3 years ago

Hassock Corp. produces woven wall hangings. It takes 3 hours of direct labor to produce a single wall hanging. Hassock standard

NISA [10]

Answer:

Direct labor time (efficiency) variance= $2,080 unfavorable

Explanation:

Giving the following information:

Standard= 3 hours of direct labor per unit

The standard labor cost is $13 per hour.

During August, Hassock produced 9,000 units and used 27,160 hours

To calculate the direct labor efficiency variance, we need to use the following formula:

Direct labor time (efficiency) variance= (Standard Quantity - Actual Quantity)*standard rate

Direct labor time (efficiency) variance= (3*9,000 - 27,160)*13

Direct labor time (efficiency) variance= $2,080 unfavorable

5 0

3 years ago

vWhat are the most likely consumer market segments for robots? Which consumer characteristics would be important to determine th

PolarNik [594]

Answer:

1- The most relevant segments are young adults between 20-30 years old who generate their own resources because the robots would be expensive.

2- The most outstanding characteristics of consumers would be:

People who like technology.
That their income level reaches to acquire a robot.
That they are adaptable people to the changes

3- Company robots for home cleaning, complete cleaning and cooking could be created.

8 0

3 years ago

Suppose you win the lottery and have two options: A. Take $1 million now. B. Take $1.2 million to be paid out as 300,000 now and

laila [671]

Answer:

A. Take $1 million now.

Explanation:

A. If we take $1 million now the present value of the money is $1 million.

B. If we choose to take $1.2 million paid out over 3 years then present value will at 10% will be;

$300,000 + $300,000 / 1.2 + $300,000/ 1.44 + $300,000 / 1.728

$300,000 + $250,000 + $208,000+ $173,611 = $931,944

The present value of option B is less than present value of option A. We should select option A and take $1 million now.

4 0

3 years ago

Each machine must be run by one of 19 cross-trained workers who are each available 35 hours per week. The plant has 10 type 1 ma

Mrac [35]

Answer:

The Linear programming model is given as below

Profit Function: $P=90X+120Y+150Z$

Constraints:

$2X+2Y+Z\leq 400$

$3X+4Y+6Z\leq 240$

$4X+6Y+5Z\leq 320$

$\dfrac{2X+2Y+Z}{40}\leq 10$

$\dfrac{3X+4Y+6Z}{40}\leq 6$

$\dfrac{4X+6Y+5Z}{40}\leq 8$

$\dfrac{2X+2Y+Z}{35}+\dfrac{3X+4Y+6Z}{35}+\dfrac{4X+6Y+5Z}{35}\leq 19$

Explanation:

As the question is not complete, the complete question is found online and is attached herewith.

Let the number of product 1 to be produced is X, that of product 2 is Y and product 3 is Z

so the maximizing function is the profit function which is given as

$P=90X+120Y+150Z$

Now as the number of hours in a week are 40 and there are a total of 10 type 1 machines so the total number of machine 1 hours are 40*10=400 hours

As from the given table product 1 uses 2 machine hours of machine 1, product 2 uses 2 machine hours of machine 1 and product 3 uses 1 hour of machine 1 so

$2X+2Y+Z\leq 400$

Now as the number of hours in a week are 40 and there are a total of 6 type 2 machines so the total number of machine 2 hours are 40*6=240 hours

As from the given table product 1 uses 3 machine hours of machine 2, product 2 uses 4 machine hours of machine 2 and product 3 uses 6 hour of machine 2 so

$3X+4Y+6Z\leq 240$

Now as the number of hours in a week are 40 and there are a total of 8 type 3 machines so the total number of machine 3 hours are 40*8=320 hours

As from the given table product 1 uses 4 machine hours of machine 3, product 2 uses 6 machine hours of machine 3 and product 3 uses 5 hour of machine 3 so

$4X+6Y+5Z\leq 320$

Now as the machine 1 is used as 2X+2Y+Z in a week and the week is of 40 hours so the number of machines to be used are given as

$\dfrac{2X+2Y+Z}{40}\leq 10$

Now as the machine 2 is used as 3X+4Y+6Z in a week and the week is of 40 hours so the number of machines to be used are given as

$\dfrac{3X+4Y+6Z}{40}\leq 6$

Now as the machine 3 is used as 4X+6Y+5Z in a week and the week is of 40 hours so the number of machines to be used are given as

$\dfrac{4X+6Y+5Z}{40}\leq 8$

Now the workers are available for 35 hours so the worker available at the machine 1 is given as

$\dfrac{2X+2Y+Z}{35}$

That of machine 2 is given as

$\dfrac{3X+4Y+6Z}{35}$

That of machine 3 is given as

$\dfrac{4X+6Y+5Z}{35}$

As the total number of workers is 19 so the constraint is given as

$\dfrac{2X+2Y+Z}{35}+\dfrac{3X+4Y+6Z}{35}+\dfrac{4X+6Y+5Z}{35}\leq 19$

So the Linear programming model is given as below

Profit Function: $P=90X+120Y+150Z$

Constraints:

$2X+2Y+Z\leq 400$

$3X+4Y+6Z\leq 240$

$4X+6Y+5Z\leq 320$

$\dfrac{2X+2Y+Z}{40}\leq 10$

$\dfrac{3X+4Y+6Z}{40}\leq 6$

$\dfrac{4X+6Y+5Z}{40}\leq 8$

$\dfrac{2X+2Y+Z}{35}+\dfrac{3X+4Y+6Z}{35}+\dfrac{4X+6Y+5Z}{35}\leq 19$

4 0

4 years ago

Suppose timothy consumes two goods, soda and chips. the slope of his indifference curve for these two goods reflects:​

Suppose timothy consumes two goods, soda and chips. the slope of his indifference curve for these two goods reflects: