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3 years ago

If the required reserve ratio

Business

1 answer:

Radda [10]3 years ago

5 0

Answer:

Explanation:

Formula: 1 / Reserve money ratio -> 1 / 0.25 = 4

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Which type of portfolio might a young investor who is not afraid of risk choose?

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D) A portfolio with a high percentage of stocks, the higher the percentage rate the higher the risk is to lose money

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A(n) ________ is defined as a business that is independently owned and operated and is not dominant in its field of operations.

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3 years ago

Blue Corporation has a deficit in accumulated E & P of $300,000 and has current E & P of $225,000. On July 1, Blue distr

Rufina [12.5K]

Answer:

Sam's dividend income is $225,000 and has a reduction of stock basis of $27,500

Explanation:

From the example ,

Given that,

Sam stock is =$52.500

Blue corporation has deficit in accumulated E and P which is =$300,000

Blue corporation has current E and P of = $225,000

Blue distributes $250,000 to its shareholder on July 1st

Therefore,

Blue corporation has a current E & P of $225,000, to an extent, Sam has a taxable dividend. The remaining $25,000 reduces his basis stock.

Sam has an income dividend of $225,000 and reduces his stock basis to $27,500.

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3 years ago

Read 2 more answers

Dave has $100,000 to invest in 10 mutual fund alternatives with the following restrictions. For diversification, no more than $2

Over [174]

Answer:

Check the explanation

Explanation:

Let the binary variables be: x1,x2,x3.....x10. If x1=0, no amount is invested in fund 1 and if it is 1 it means that an amount is invested. Let y1,y2.....y 10 be the variables for the amount invested.

Kindly check the first attached image for the table.

The objective is to maximize the return. Hence our objective function is: 6.7%*y1+7.65%*y2+7.55%*y3+7.45%*y4+7.5%*y5+6.45%*y6+7.05%*y7+6.9%*y8+5.2%*y9+5.9%*y10. This has to be maximized.

Constraints:

(i) y1,y2.....y10<=25,000 (no more than $25,000 can be invested in any one fund)

(ii) If x1=1, y1>=10,000, 0. This what if formula will be applicable for all the variables. (If a fund is chosen for investment, then at least $10,000 will be invested in it).

(iii) x1+x2+x3+x4<=2 (No more than two of the funds can be pure growth funds)

(iv) y9+y10>=y1+y2+y3+y4 (at least as much as the amount invested in pure amount invested in pure bond funds must be at least as much as the amount invested in pure growth funds)

(v) all x's are binary and all y's>=0. (vi) y1+y2+y3+y4....y10 = 100,000 (amount to be invested)

Solving in excel using the solver function the following solution is obtained:

Kindly check the second attached image for the table.

Thus the maximum return = $7056.25

Amount invested in different funds are:

Kindly check the Third attached image for the table.

4 0

3 years ago