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JulsSmile [24]
3 years ago
10

Although the overall divorce rate has declined in the past two decades, divorce among _________ couples is rising. elderly middl

e-aged young-adult teen
Business
1 answer:
Svetach [21]3 years ago
7 0
<span>middle-aged. Some contributing factors to this are: a) after children grow up, some couples no longer have a common goal. b) infidelity, typically involving a younger person that brings excitement. c) people are living longer, so some people want to get out now rather then spend the additional years in misery.</span>
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A company reported total equity of $157,000 at the beginning of the year. The company reported $222,000 in revenues and $171000
Pani-rosa [81]
Wasssssupppp the answer will be B
4 0
3 years ago
Dairy Wishes, a local ice cream store, finds
iragen [17]

Answer:

d. perfectly elastic.

Explanation:

Demand is perfectly elastic if it at the current price, the product is sold out but if there is a change in price demand falls to zero. the demand curve is horizontal

Demand in perfectly inelastic if there is no change in quantity demanded regardless of the change in price.

If the absolute value of price elasticity is greater than one, it means demand is elastic. Elastic demand means that quantity demanded is sensitive to price changes.  

Demand is inelastic if a small change in price has little or no effect on quantity demanded. The absolute value of elasticity would be less than one

Demand is unit elastic if a small change in price has an equal and proportionate effect on quantity demanded.  

8 0
3 years ago
Annual demand for an item is 11,000 units with the cost per unit at $250. The holding rate is 10% and the order cost is $14.00 p
frutty [35]

Answer:

93 units

Explanation:

Annual demand for an item = 11,000 units

cost per unit = $250

holding rate = 10%

Order cost = $14.00 per order

No. of days in a year = 260

Lead-time = 2 days

Average\ daily\ demand=\frac{Annual\ demand\ for\ an\ item}{No.\ of\ days\ in\ a\ year}

Average\ daily\ demand=\frac{11,000}{260}

                                              = 42.3 units

For a service level of 97%, the value of z is 1.881

Therefore,

Reorder point:

= Average daily demand × Lead time + Standard deviation of the daily demand × no. of standard deviation corresponding to service level probability × \sqrt{Lead\ time}

= (42.3 × 2) + (3 × 1.88 × \sqrt{2})

= 92.57

= 93 units

5 0
3 years ago
The 7 types of management styles
QveST [7]
1. autocratic

2. consensus

3. delegating

4. supporting

5. facilitating

6. Democratic

7. integrator
7 0
3 years ago
A metallurgist has one alloy containing 26%26% copper and another containing 69%69% copper. How many pounds of each alloy must h
Brilliant_brown [7]

Answer:

Ans. He must use 2,987.76 pounds of alloy X (Cu=69%) and 2,365.24 pounds of alloy Y (26%=Cu)

Explanation:

Hi, let´s call alloy X the alloy that contains 69% of Cu and alloy Y the one containing 26% of Cu. Since he needs to produce 5,353 pounds of alloy, the first equation that we need to use is the following.

X+Y=5,353

Now, we need this 5,353 pounds of the new alloy to be 50% Cu, therefore, we have to use a portion of alloy X and alloy Y. This is as follows.

0.69X+0.26Y=0.5(X+Y)

And we have already established that X+Y is equal to 5,353, therefore this equation should look like this.

0.69X+0.26Y=5,353*0.5

0.69X+0.26Y=2,676.5

And we solve for X this equation, this as follows.

0.69X=2,676.5-0.26Y

X=\frac{2,676.5-0.26Y}{0.69}

X=3,878.98-0.3768Y

Now, we use this result and substitute this for X in the first equation like this.

3,878.98-0.3768Y+Y=5,353

and then, we solve for Y

0.6232Y=5,353-3,878.98

Y=\frac{1,474.02}{0.6232} =2,365.24

So, he needs to use 2,365.24 pounds of alloy that contains 26% of Cu, this means that the rest (2,987.76 pounds) must come from the alloy that contains 69% of Cu.

We can check this result by finding the overall Cu obtained by this amounts of alloy, that is

Coppper FromX=2,987.76*0.69=2,061.55

Coppper FromY=2,365.24*0.26=614.96

That adds up to 2,676.51 pounds of pure Cu, and since the total weight of the new alloy is 5,353, this amount of copper makes up for:

PercentCu=\frac{2,676.51}{5,353} =0.5

50% of the total weight.

Best of luck.

7 0
3 years ago
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