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DaniilM [7]
3 years ago
6

Ms. lee is enrolled in an ma-pd plan, but will be moving out of the plan's service area next month. she is worried that she will

not be able to enroll in another plan available in her new residence until the annual election period. what should you tell her?
Business
2 answers:
Arturiano [62]3 years ago
7 0

<span>The best advice to be given to Ms. Lee in regards to the scenario is that she has the eligibility for a SEP in which she could enrolled in before she could even move to the location where she would likely be residing to. With this plan, if she notified about moving earlier or in advance, the period will only last for about two months in addition.</span>

Juli2301 [7.4K]3 years ago
3 0

Answer:

She is eligible for a Special Election Period that begins either the month before her permanent move, if the plan is notified in advance, or the month she provides notice of the move, and this period typically last an additional two months.

Explanation:

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Rudy's, Inc. and Blackstone, Inc. are all-equity firms. Rudy's has 1,500 shares outstanding at a market price of $22 a share. Bl
aleksandr82 [10.1K]

Answer:

Merger premium per share is equal to $2

Explanation:

Step 1. Given information.

  • 1500 shares outstanding
  • market price of 22
  • Blackstone has 2.500 shares
  • Outstanding price 38
  • Blackstone acquire Rudy's for $36.000

Step 2. Formulas needed to solve the exercise.

Merger premium per share = (Blackstone acquire Rudy's /shares outstanding) - market price

Step 3. Calculation.

Merger premium per share = ($36,000/1,500) - $22 = $2

Step 4. Solution.

Merger premium per share is equal to $2

8 0
3 years ago
Shelley compared the number of oak trees to the number of maple trees as part of a study about hardwood trees and a woodlot she
Masja [62]

There were 72 (108 - 36) more maple trees in the woodlot before the bug problem. There were 108 maple trees in the woodlot before the bug problem. There are 36 maple trees in the woodlot after the bug problem.

The following information is given in the question:

Ratio of maple trees to oak trees before bug problem = 9:5

Ratio of maple trees to oak trees after replanting = 3:11

Total number of oak trees after replanting =132

Total number of trees in the woodlot is the same before and after the bug problem.

Let the number of maple trees after replanting be 'x'

From the data above, we can find the number of maple trees after replanting as follows:

\frac{3}{11} = \frac{x}{132}

\frac{(3*132)}{11} = {x}

x = 36

So, number of maple trees after replanting in the woodlot are 36.

Total number of trees in the woodlot =   No. of maple trees + No. of oak trees.

Total number of trees in the woodlot =  168 (132 + 36)

Let number of maple trees before bug problem be 'z'.

We can find the number of maple trees before bug problem as follows:

\frac{9}{(9+5)} = \frac{z}{168}

\frac{9*168}{14} = z

z = 108

6 0
2 years ago
A local college of business offers an outstanding business school education. Cali pays the tuition to attend and earns her MBA w
GrogVix [38]

Answer:

Yes, there is marketing exchange.

Explanation:

Marketing exchange is the exchange which happens or take place when two or more people trade services or goods. In theory of marketing, each exchange is supposed to have a utility.

So, in this case, there is marketing exchange of paying the tuition fees for or against the knowledge and it directly lead to the new job of Cali.

8 0
2 years ago
_____________ is something of value that can be claimed by a lender if a loan is not repaid.
maria [59]

Answer:

Collateral

Explanation:

7 0
3 years ago
​Lithium, Inc. is considering two mutually exclusive​ projects, A and B. Project A costs​ $95,000 and is expected to generate​ $
Flauer [41]

Answer: The internal rate of return for project A is $26,074.38

Explanation:

Using the formula

R1/(1+K)^1 R2/(1+K)^2+ - - - Rn/(1+K)^n -

C =0

Where C = capital outlay, K=Rate of interest, R=Net cash flow

Given that K=10%, (10/100)=0.1 R1=$65,000, R2=$75,000 C =$95,000

Project A

65,000/(1+0.1)^1 + 75,000/(1+0.1)^2 - 95,000

65,000/(1.1)^1 +75,000/(1.1)^2 - 95,000

59090.91 + 61983.47 - 95,000

121074.38 - 95000

= $26,074.38

Project B

R1=$64,000, R2=$67,000,R3=$56,000, R4=$45,000 C =$120,000

64,000/(1+0.1)^1+ 67,000/(1+0.1)^2+ 56,000/(1+0.1)^3 + 45,000/(1+0.1)^4 - 120,000

64,000/(1.1)^1 + 67,000/(1.1)^2 + 56,000/(1.1)^3 + 45,000/(1.1)^4 - 120,000

58181.82 + 55371.90 + 42073.63 + 30735.61 - 120,000

= 186362.96 - 120,000

= $66,362.96

4 0
2 years ago
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