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CADANGAN PREMI TAHUNAN ASURANSI KESEHATAN PADA STATUS GABUNGAN Aryo Gunanto; Hasriati '; Rolan Pane
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 1, No 2 (2014): Wisuda Oktober 2014
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

Health insurance is one type of insurance products that specifically guarantees the cost of health or care insurance when the participants experience health problems and have to stay at the a hospital. This article discusses the amount of annual premium reserve of term health insurance for joint life status using constant force assumption, by first determining the term life annuity, single premium of health insurance and the annual premiums of term health insurance.
PREMI ASURANSI JIWA CONTINGENT DENGAN HUKUM DE MOIVRE Elni Tristianti; Hasriati '; Rolan Pane
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 2, No 1 (2015): Wisuda Februari 2015
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses annual premium of contingent insurance using De Moivre law. Contingent insurance is those where the payment cash compensation is based on the sequence of death. Contingent insurance also uses compound contingent functions affected by the order of probability delay of death. In this article, we discusses only for two cases. Annual premium calculation contingent insurance is obtained by prior determining the single premium and the annuity based on De Moivre law.
CADANGAN COMMISSIONERS ASURANSI DWIGUNA DENGAN FORMULA WOOLHOUSE Aldila Nur Indah Berliana Ratam; Tumpal Parulian Nababan; Hasriati '
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 2, No 1 (2015): Wisuda Februari 2015
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses the commissioner reserves for endowment insurance, where in determining the  annual premium is used single premium and the cash value of the  m times  annuity  payments per year by the Woolhouse’s formula.  Moreover, in determining the commissioners reserves is also used commutation functions.
ISOTOMIK KONJUGAT DARI TITIK GERGONNE DAN TITIK NAGEL Martha Sri P.; M. Natsir; Hasriati '
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 1, No 1 (2014): Wisuda Februari 2014
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This paper discusses an isotomic conjugate from Gergonne point and Nagel point,which are the point of concurrence formed by connecting the vertices of a triangle withthe tangent point of incircle of the triangle and the tangent point of excircle of thetriangle. It also discusses the area of the triangle formed by the isotomic lines andCartesian coordinates from Gergonne point and Nagel point.
METODE AGGREGATE COST PADA PREMI PENSIUN UNTUK KASUS MULTIPLE DECREMENT Riska br Silitonga; Hasriati '; Tumpal Parulian Nababan
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 2, No 1 (2015): Wisuda Februari 2015
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses the aggregate cost method which is used to determine premium pension insurance under uniform assumption for the case of multiple decrements. The calculation of the premium is obtained by determining due life annuity and yearly present value benefit recieved by members of life insurance. Due life annuity and premium payment in a year is evaluated by determining in advance the life probability using uniform assumption for the case of multiple decrements.
PREMI ASURANSI JIWA BERJANGKA NAIK DENGAN MENGGUNAKAN HUKUM DE MOIVRE Antony Wijaya; Hasriati '; Musraini '
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 1, No 2 (2014): Wisuda Oktober 2014
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses the premium for participants whose age are   years old, who participate in increasing term life insurance program. Premium calculated are a single  premium, the annual premium, and the premium with   times payment a year. The premiums consist of a single net premium calculation, the annual net premium, and net  premium payments with   times in a year that are influenced by due life annuity and management expense insurance.  Premium calculation used in this article of actuarialassumptions is the De Moivre of law.
NILAI AKUMULASI ANUITAS BERJANGKA DENGAN ASUMSI CONSTANT FORCE PADA STATUS HIDUP GABUNGAN Desrinaldo '; Hasriati '; Rolan Pane
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 1, No 2 (2014): Wisuda Oktober 2014
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses the accumulated value of the immediate annuity by assuming constant force for m-times payment per year of two persons who are x  and y years old in joining term life insurance with joint life status. The constant force assumption isused in determining the accumulated value of the term immediate annuity. The accumulated value of the annuity is influenced by cash value annuity paid by the insurance participants, the interest rate, and the amount of annuity payments made by insurance participants.
CADANGAN ZILLMER STATUS HIDUP GABUNGAN DENGAN ASUMSI BALDUCCI Rizky Meica Utami; Hasriati '; Aziskhan '
Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam Vol 2, No 1 (2015): Wisuda Februari 2015
Publisher : Jurnal Online Mahasiswa (JOM) Bidang Matematika dan Ilmu Pengetahuan Alam

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Abstract

This article discusses Zillmer’s reserve in joined endowment life insurance for joint life status. Zillmer’s reserve is a reserve calculation of modified premium using prospective reserve and the size of Zillmer’s rate. This calculation is carried out by determined single premium, annual premium, and life annuity in advance based on Balducci’s assumption.
Semi Kuasa Titik di Dalam Lengkungan Hiperbola Irma Fitri; M. Mashadi; H. Hasriati
Matematika Vol 16, No 2 (2017): Jurnal Matematika
Publisher : Universitas Islam Bandung

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.29313/jmtm.v16i2.2732

Abstract

Abstract. The power of point not only discussed in the circle, but it can also be determined from other conic sections, namely hyperbola. In this thesis discussed about how to determine the semi power of  point which is outside and inside the hyperbola arches use the polar line equation of hyperbola and the distance between two points.Keywords: power of point, semi power of point, hyperbola.Abstrak. Kuasa titik tidak hanya dibahas pada lingkaran, tetapi kuasa titik juga dapat ditentukan dari irisan kerucut lain, yaitu hiperbola. Pada tulisan ini dibahas mengenai cara menentukan semi kuasa titik terhadap hiperbola yang berada di dalam lengkungan hiperbola dengan menggunakan persamaan garis kutub hiperbola dan jarak dua titik.Kata Kunci: Kuasa titik, semi kuasa titik, hiperbola. 
PENGAJARAN MULTIPLE KOSNITA MENGGUNAKAN ICENTER MELALUI EXCENTER BAGI SISWA SEKOLAH MENENGAH Pujiati Pujiati; Mashadi Mashadi; M.D.H. Gamal M.D.H. Gamal; Hasriati Hasriati
JURNAL MATHEMATIC PAEDAGOGIC Vol 1, No 2 (2017): Maret 2017
Publisher : Universitas Asahan

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (736.079 KB) | DOI: 10.36294/jmp.v1i2.136

Abstract

Teorema Kosnita pada umumnya dikontruksikan dengan circumcenter, yaitu menunjukkan konkurensi dari tiga garis yang menghubungkan tiga circumcenter dengan masing-masing titik sudut segitiga. Pada tulisan ini akan dikonstruksikan Kosnita dengan menggunakan excenter yang dihubungkan menjadi segitiga, selanjutnya dari segitiga luar dikontruksikan teorema Kosnita dengan menggunakan incenter dalam berbagai kasus. Kemudian akan ditunjukkan konkurensi dari perpotongan ketiga garis yang melalui excenter dan titik kosnita (multiple kosnita). Hasilnya terdapat 3 kontruksi yang konkuren, yaitu: incenter-circumcenter, incenter-incenter dan incenter-centroid. Dalam proses pembuktiannya hanya akan menggunakan konsep kesebangunan dan konsep lain yang sangat sederhana sehingga dapat dengan mudah dipahami siswa tingkat sekolah. Kata kunci: teorema Kosnita, excenter, incenter, circumcenter