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He aha te pūhui moni, me te mea ko tona painga?

I mua i te tangata ia e hiahia ana ki te whakatuwhera i te pūkete pēke, te mahi o te kōwhiri i te momo pūkete pēke pai me tino pai. A, ki te nui atu ranei iti iho mārama ki te pareparenga - he reira taea ki te whakatere i te whakataunga maha, me te whiriwhiri i te tari, kei nei i kore i matara atu i te wahi o te noho, i te pai rawa o te momo o te pūkete, ko te nui ake uaua te āhuatanga. No te mea i roto i te tua ki te auau o te moni kia whakaaro ara te taea o te moni tāpui whakakī, withdrawal wawe, te tikanga o te moni tātai me ētahi atu āhuatanga. I tua atu ki te rahi o te ōrau, ko te reira o te faufaa nui tona ahua. A feruri i roto i te taipitopito rerekē i waenganui i te ohie, me te ōrau matatini.

Interest Simple. tātai tātaitanga

Ki te moni ohie , he mārama katoa, no te mea kua ako ai i te kura. Ko te mea anake ki te mahara ko e te tohu tonu te auau huamoni mō te tau. tātai tonu ano kua te puka:

CC = NA + NA * * i NA = n * (1 + * i n), i reira

NA - te nui tuatahi,

COP - te moni whakamutunga,

i - te uara o te auau huamoni. Hei whakatakoto i tētahi wā o 9 marama, me te tere o te 10%, i = 0,1 * 9/12 = 0.075 ranei 7.5%,

n - te maha o ngā wā pūhui.

A feruri i te tahi mau hi'oraa:

1. Ko te investor e 50 mano. Moni mo te moni tāpui wā i 6% APR mō te 4 marama.

COP = 50000 * (1 + 0,06 * 4/12) = 51000,00 p.

2. tāpui wāhanga 80 mano. Moni i raro i te 12% te tau mō te 1.5 tau. I roto i tenei take, i te moni utua i runga i te pūtake toru marama ki te kāri (mo te moni tāpui e kore hono).

COP = 80000 * (1 + 0.12 * 1.5) = 94400.00 p. (I ngā utu ia hauwha o te moni e kore e tapiritia ki te nui tiakina, e kore he pāngia te moni whakamutunga ki tenei tūkunga)

3. faaoti te investor ki te hoatu 50,000 moni mo te moni tāpui wā i 8% te tau mō te 12 marama. Whakaaetia ki kapi i meatia te moni tāpui me te pūkete whakakī i 91 ra i roto i te nui o 30,000 moni.

I roto i tenei take, e hiahia ana koe ki te tātai moni i runga i nga moni e rua. Tuatahi - Ko 50,000 p tenei. me te 1 tau, me te tuarua 30,000 moni me 9 marama.

KC1 = 50000 * (1 + 0.08 * 12/12) = 54000 runga p.

KC2 = 30000 * (1 + 0.08 * 9/12) = 31800 runga p.

CS = CS1 + CS2 = 54000 + 31800 = 85800 p.

Interest pūhui. tātai tātaitanga

Ki te nga tikanga o te moni tāpui tohu e te pūmatuatanga taea te kapo ranei, kua mea i te reira e i roto i tenei take, ka kia whakamahia moni pūhui, e tātai whakamana i runga i te tātai e whai ake nei:

COP = (1 + i) n * NA

Ko te taua rite i roto i te tātai mō te moni ohie iku'anga.

Reira kia tupu e atu pinepine utua te moni e atu i kotahi te tau. I roto i tenei take, he uaua tātai ōrau te paku rerekē:

COP = (1 + i / he) NK * NA, te wahi

ki - te auautanga o penapena ia tau.

Hoki ki to tatou hi'oraa, i roto i nei kua tangohia e te Bank he moni tāpui wā 80 mano. Moni i raro i te 12% te tau mō te 1.5 tau. Me kī e moni ko ano hoki kia utua toru marama, engari ka tenei wa e tapiritia ratou ki te tinana o te moni tāpui. Ko, ka whakatakoto matou ki pūmatuatanga.

COP = (1 + 0.12 / 4) 4 * 1.5 * 800000 = 95524.18 p.

Ka rite ki a koutou kua kia kua kite, ko te hua i 1124,18 moni atu.

Ko te painga o te liunga

hopoi mai moni pūhui he mea whakarite ki te kuware tonu atu te pai, a ka nui haere tenei rerekētanga i runga i te wā tere me tere. taea ki te tahuri tetahi whakapaipai tīmatanga-ake i roto i te mīhini tino pai titauhia hoatu anake te wa nui a ia tenei huarahi he. I te wa, ka karanga Albert Einstein moni pūhui te kaha kaha tino i roto i te natura. Ina whakaritea ki ētahi atu momo o haumi taua ahua o te takoha he painga nui, ngā ina whiriwhiri te investor te wā roa. Ina whakaritea ki te rakau, moni pūhui ko te nui iti tūpono, me te tukua eu here iti moni. O te akoranga, pae hopea ai e ngaro tetahi pareparenga (Ka taea e tetahi mea tupu), engari te kōwhiri i te whare pūtea e whai wāhi i roto i te āhua kaupapa inihua tiakina, e taea te whakaiti me te mōrea.

Ko te kupu, e nehenehe tatou e te mea e pūhui moni ko opuaraa tawhiti nui atu ki te tata i tetahi mea pūtea.

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