scholarly journals MENENTUKAN FORMULA PREMI TAHUNAN TIDAK KONSTAN PADA ASURANSI JOINT LIFE

2015 ◽  
Vol 4 (4) ◽  
pp. 152
Author(s):  
I GEDE BAGUS PASEK SUBADRA ◽  
I NYOMAN WIDANA ◽  
DESAK PUTU EKA NILAKUSMAWATI

The aim of this research was to determine the annual premium formula that turns on the joint life insurance. This formula uses the reference insurance contracts of the previous research Insurance Models for Joint Life and Last Survivor Benefits. The first step is to determine the value of mortality tables by using the Table Helligman-pollard. Furthermore, determining the value of a life annuity and single premium. The results of this research was formula to be affected by the changing premium () with the increase and decrease in constant interest.

2015 ◽  
Vol 4 (4) ◽  
pp. 195
Author(s):  
TRI YANA BHUANA ◽  
I NYOMAN WIDANA ◽  
LUH PUTU IDA HARINI

Life insurance products consist of a single life insurance and joint life insurance. Joint life is a state where the rule die life is a combination of two or more factors, such as the husband-wife, parent-child. The research is to obtain the formula of the annual premium of joint life insurance with the age of x, y, and z. By using formula and constants Helligmann-Pollard will be determined value of mortality tables, life annuity and single premium to get the formula annual premium joint life insurance for three persons. In addition, this study also aims to get the number of annual premium joint life insurance for a household of three consisting of a married couple and one son with the ages of 50, 45, dan 15 years old, with the interest rate of 5% used. For the contract terms of one and two years, the annual premium of joint life for two persons respectively and greater than the joint life insurance of three persons. While for three to ten years contract, the annual premium of joint life insurance three person is bigger than the joint life insurance for two persons.


2016 ◽  
Vol 5 (1) ◽  
pp. 32
Author(s):  
NI LUH PUTU RATNA DEWI ◽  
I NYOMAN WIDANA ◽  
DESAK PUTU EKA NILAKUSMAWATI

Premium reserve is a number of fund that need to be raised by insurance company in preparation for the payment of claims. This study aims to get the formula of premium reserve as well as the value of the premium reserve for joint life insurance by using retrospective calculation method. Joint life insurance participants in this study are limited to 2 people. Calculations in this study is using Indonesian Mortality Table (TMI) 2011, joint life mortality tables, commutation tables, value of annuities, value of single premiums and constant annual premium and using constant interest rates of 5%. The results showed that by using age of the participant insurance joint life of x = 50 and y = 45 years and the premium payment period of t = 10 years, we obtained that the value of premium reserve from the end of the first year until the  end of the 11th year has increased every year, while the value of premium reserves from the end of the 12th year and so on until a lifetime has decreased every year.


Author(s):  
Hasriati Hasriati ◽  
Putri Rikawati

Makalah ini membahas premi asuransi jiwa joint life dan last survivor dwiguna dengan peluang hidup menggunakan asumsi Balducci. Dalam hal ini  peserta asuransi dibatasi hanya untuk dua orang yang berusia x dan y tahun dengan nilai tunai anuitas hidup awal yang menggunakan peluang hidup asumsi Balducci. Dalam asuransi jiwa last survivor perhitungan preminya berkaitan dengan asuransi jiwa perorangan dan asuransi jiwa joint life. Premi tahunan asuransi jiwa last survivor diperoleh dengan menentukan nilai tunai anuitas hidup dan premi tunggalnya.   This article discusses the premium of endowment of life insurance of joint life and the last survivor status with life appourtunity using Balducci assumptions. In this article, insurance clients are limited to only two persons who are x and y years old with the premium paid until the last death of the insurance clients. In life insurance of the last survivor the premium is determined by associated with individual life insurance and life insurance joint life. The annual premium of life insurance of the last survivor is obtained by determining the present value of annuity and single premium.        


Author(s):  
Lyudmila Nikolayevna Akimova ◽  
Alla Vasilievna Lysachok

The essence of such concepts is “financial service”, “financial ser- vices market”, and “participants of the financial services market”; determined the purpose of state regulation of the financial services market; forms of state regu- lation of the financial services market; financial services that are present in the financial services market; the structure of state regulation bodies of the financial services market in Ukraine is given; The role of state bodies in the regulation of the financial services market was studied; to characterize the regulatory le- gal regulation of the financial services market in Ukraine; the main problems of functioning of the domestic market of financial services are revealed; ways to solve existing problems. It is grounded that the state regulation of financial ser- vices markets consists in the state’s implementation of a set of measures aimed at regulating and overseeing financial services markets to protect the interests of financial services consumers and preventing crisis phenomena. It is concluded that the financial services market is an important element of the development of the economy as a whole, in particular, it concerns not only the state but also society. We must understand that when this market is settled, that is, all bodies that carry out state regulation are competent in their powers, only then will we make informed, effective decisions about the normal and effective functioning of the RFP. It is important that the data of the subjects of control do not overlap, their activities should be fixed at the legislative level. It is also worth bearing in mind that appropriate conditions must be created to create compensatory mecha- nisms in the financial services markets by developing a system for guarante- eing deposits and providing for payments under long-term life insurance contracts, non-state pension provisions, deposits with deposit accounts to credit unions, etс.


2021 ◽  
Vol 26 ◽  
Author(s):  
W. Yousuf ◽  
J. Stansfield ◽  
K. Malde ◽  
N. Mirin ◽  
R. Walton ◽  
...  

Abstract IFRS 17 Insurance Contracts is a new accounting standard currently expected to come into force on 1 January 2023. It supersedes IFRS 4 Insurance Contracts. IFRS 17 establishes key principles that entities must apply in all aspects of the accounting of insurance contracts. In doing so, the Standard aims to increase the usefulness, comparability, transparency and quality of financial statements. A fundamental concept introduced by IFRS 17 is the contractual service margin (CSM). This represents the unearned profit that an entity expects to earn as it provides services. However, as a principles-based standard, IFRS 17 results in entities having to apply significant judgement when determining the inputs, assumptions and techniques it uses to determine the CSM at each reporting period. In general, the Standard resolves broad categories of mismatches which arise under IFRS 4. Notable examples include mismatches between assets recorded at current market value and liabilities calculated using fixed discount rates as well as inconsistencies in the timing of profit recognition over the duration of an insurance contract. However, there are requirements of IFRS 17 that may create economic or accounting mismatches of its own. For example, new mismatches could arise between the measurement of underlying contracts and the corresponding reinsurance held. Additionally, mismatches can still arise between the measurement of liabilities and the assets that support the liabilities. This paper explores the technical, operational and commercial issues that arise across these and other areas focusing on the CSM. As a standard that is still very much in its infancy, and for which wider consensus on topics is yet to be achieved, this paper aims to provide readers with a deeper understanding of the issues and opportunities that accompany it.


Mathematics ◽  
2021 ◽  
Vol 9 (12) ◽  
pp. 1350
Author(s):  
Galina Horáková ◽  
František Slaninka ◽  
Zsolt Simonka

The aim of the paper is to propose, and give an example of, a strategy for managing insurance risk in continuous time to protect a portfolio of non-life insurance contracts against unwelcome surplus fluctuations. The strategy combines the characteristics of the ruin probability and the values VaR and CVaR. It also proposes an approach for reducing the required initial reserves by means of capital injections when the surplus is tending towards negative values, which, if used, would protect a portfolio of insurance contracts against unwelcome fluctuations of that surplus. The proposed approach enables the insurer to analyse the surplus by developing a number of scenarios for the progress of the surplus for a given reinsurance protection over a particular time period. It allows one to observe the differences in the reduction of risk obtained with different types of reinsurance chains. In addition, one can compare the differences with the results obtained, using optimally chosen parameters for each type of proportional reinsurance making up the reinsurance chain.


2006 ◽  
Vol 39 (2) ◽  
pp. 171-183 ◽  
Author(s):  
Daniel Bauer ◽  
Rüdiger Kiesel ◽  
Alexander Kling ◽  
Jochen Ruß

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