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fomenos
3 years ago
15

The ROI on sustainability efforts can be difficult to quantify because a. the payback period is on the same time frame. b. the p

ayback period is on a different time frame. c. benefits from such projects are tangible. d. an excess of necessary data for accurate calculation is readily available.
Business
1 answer:
mojhsa [17]3 years ago
5 0

Answer:

B)the payback period is on a different time frame.

Explanation:

Return on sustainability investment can be regarded as performance measure that is been utilized in evaluation of the gains which is produced due to result of corporate sustainability initiatives as regards amount of money that is invested in those initiatives.

Sustainable return on investment can be regarded as methodology used in identification as well as quantifying of environmental and societal, impacts of investment as regards a projects and initiatives.

It should be noted that The ROI on sustainability efforts can be difficult to quantify because the payback period is on a different time frame.

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Generally, the payment of an accelerated death benefit is _______ to a recipient if the benefit payment is qualified.
IrinaK [193]

The correct answer is Tax free.

An Accelerated Death Benefit (ADB) enables the holder of a life insurance policy to obtain a portion of the death benefit from the insurer before passing away. The policyholder must typically have a terminal illness with a life expectancy of two years or fewer.

<h3>How are benefits for hastened death paid?</h3>

A lump amount may be provided as part of some hastened death benefits. With a benefit for a terminal disease, this happens more frequently. Payments for chronic illnesses are more frequently made. According to Schelhaas, some accelerated death benefit riders are simple because they pay a specific portion of the death benefit.

To know more about Insurance , visit: brainly.com/question/27822778

#SPJ4

8 0
2 years ago
On January 1, 2018, Cat Power Company reported stockholders' equity of $705,000. During the year, the company paid dividends of
Setler79 [48]

Answer:

D. Net income of $150,000

Explanation:

$705,000 + X - $30,000 = $825,000

X = $150,000

7 0
3 years ago
"If 10 million passengers pass through the St. Louis Airport with checked baggage each​ month, a successful Six Sigma program fo
Dominik [7]

Answer:

34

Explanation:

Given data:

number of passengers = 10 million

For A successful Six sigma the value has to be ≤ 3.4  per  million

Hence The Number of passenger with misplaced luggages

= 3.4 * 10

= 34

4 0
3 years ago
Christine has obtalned a job pltching a product at a local state fair. Her job is to demonstrate cookware, highlighting Its feat
TEA [102]

Answer:

C

Explanation:

In marketing , it is believed that the values a product offers go a long way to influence the customer's decision about the product.

One aspect of customers value proposition (CVP) that Christine based her selling approach on is all benefits approach

All benefits approach is an aspect of CVP where the seller attempts to reveal every benefit attached to the product being sold . This explains why Christine had to go as far as cooking to prove the benefits of the cookware to customers.

Moreover , this particular approach needs less or little information about the customers and even competitors.

4 0
3 years ago
We observe the following annualized yields on four Treasury securities: (75%)
Anon25 [30]

Answer:

Explanation:

1.

From the given information;

The spot rate for maturity at 0.5  year (X_1) = 4\%/2 = 2\%

The spot rate for maturity at 1 year is:

= \dfrac{22.5}{(1+X_1)}+ \dfrac{1000 + 22.5}{(1+X_2)^2}=1000

= \dfrac{22.5}{(1+0.02)}+ \dfrac{1000 + 22.5}{(1+X_2)^2}=1000

= \dfrac{22.5}{(1+0.02)}+ \dfrac{1022.5}{(1+X_2)^2}=1000

By solving for X_2;

X_2 = 2.253%

The spot rate for maturity at 1.5 years is:

= \dfrac{25}{(1+X_1)}+  \dfrac{25}{(1+X_2)^2}+ \dfrac{1000 + 25}{(1+X_3)^3}=1000

Solving for X_3

X_3 = 2.510%

The spot rate for maturity at 2 years is:

= \dfrac{27.5}{(1+X_1)}+  \dfrac{27.5}{(1+X_2)^2}+ \dfrac{27.5}{(1+X_3)^3} +\dfrac{1000+27.5}{(1+X_4)^4}  =1000

By solving for X_4;

X_4 = 2.770%

Recall that:

Coupon rate = yield to maturity for par bond.

Thus, the annual coupon rates are 4%, 4.5%, 5%, and 5.5% for 0.5, 1, 1.5, 2 years respectively.

2.

For n years, the price of n-bond is:

= \dfrac{cash \ flow \ at \ year \ 1}{1+X_1}+  \dfrac{cash \ flow \ at \ year \ 2}{(1+X_2)^2}+... +  \dfrac{cash \ flow \ at \ year \ b}{(1+X_n)^n}

Thus, for 2 years bond implies 4 periods;

∴

= \dfrac{40}{1+0.02}+  \dfrac{40}{(1+0.02253)^2} +  \dfrac{40}{(1+0.0252)^3}+ \dfrac{40}{(1+0.0277)^4}

= $1047.024

3.

Suppose there exist no-arbitrage, then the price is:

= \dfrac{0}{(1+0.02)}+\dfrac{1000}{(1+0.02253)^2}

= 956.4183

Since the market price < arbitrage price.

We then consider 0.5, 1-year bonds from the portfolio

Now;

weight 2 × 1000 + weight 2 × 22.5 = 1000

weight 2 × 1022.5 = 1000

weight 2 = 1022.5/1000

weight 2 = 0.976

weight 1 + weight 2 = 1

weight 1 = 1 - weight 2

weight 1 = 1 - 0.976

weight 1 =  0.022

The price of a 0.5-year bond will be:

= \dfrac{1000}{(1+0.02\%)} \\ \\ =\mathbf{980.39}

The price of a 1-year bond will be = 1000

Market value on the bond portfolio = 0.022 × price of 0.5 bond + 0.978 × price 1-year bond = 956.42

= 0.022 × 980.39 + 0.978 ×  1000

= 956.42

So, to have arbitrage profit, the investor needs to purchase 1 unit of the 1-year zero-coupon bond as well as 0.022 units of the 0.5-year bond. Then sell 0.978 unit of the 1-year bond.

Then will he be able to have an arbitrage profit of $56.42

4.

The one-period ahead forward rates can be computed as follows:

Foward rate from 0 to 0.5 X_1 = 2%

Foward rate from 0.5 to 1

(1+X_2)^2 = (1+X_1) \times (1+ Foward \ rate \ from \ 0.5 \ to \ 1 )

(1+0.0225)^2 = (1+0.02) \times (1+ Foward \ rate \ from \ 0.5 \ to \ 1 )

Foward rate from 0.5 to 1 = 2.5%

Foward rate from 1 to 1.5

(1+X_3)^3 = (1+X_2)^2 \times (1+ Foward \ rate \ from \ 1 \ to \ 1.5 )

(1+0.0251)^3 = (1+0.0225)^3 \times (1+ Foward \ rate \ from \ 1 \ to \ 1.5 )

Foward rate from 1 to 1.5 =3.021%

Foward rate from 1.5 to 2

(1+X_4)^4 = (1+X_3)^3 \times (1+ Foward \ rate \ from \ 1.5 \ to \ 2 )

(1+0.0277)^4 = (1+0.0251)^3 \times (1+ Foward \ rate \ from \ 1.5 \ to \ 2 )

Foward rate from 1.5 to 2 =3.021%

5.

The expected price of the bond if the hypothesis hold :

= \dfrac{40}{1+ 0.03021}+ \dfrac{1000+40}{(1+0.03285)^2}

= \dfrac{40}{(1.03021)}+ \dfrac{1040}{(1.03285)^2}}

= 1013.724254

= 1013.72

4 0
3 years ago
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