动起NOW! 发表于 2025-2-8 14:51

关键是租客资源你自己能搞定不?
而不是它给你画的纸面馍馍、口头上的保证、凭空的许诺……

齐头并进 发表于 2025-2-8 14:52

秒价了建议马上签合同

平凡的意义 发表于 2025-2-8 14:54

还不错

蜀都本本 发表于 2025-2-8 15:01

最好闻一下当地人,或者租客

大族·激光设备 发表于 2025-2-8 15:09

关键的问题是有没有那么多人来租房子?附近有没有厂群,外地人口多不多?

asdf0033 发表于 2025-2-8 15:12

在市中心的一个小巷子里的自建房,门市估计租不了多少钱,房间做的单间带厨卫那种

大虚空 发表于 2025-2-8 15:14

祝美女发大财

波吉的爸爸 发表于 2025-2-8 15:15

450平(2个30平左右小门市)+顶楼平台=450平+顶楼平台225平(按照总面积/2层)=675平
675平米投入139.8万(或者更少)
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投资回报率计算投资回报率的公式是:data:image/png;base64,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年总收入根据之前的分析,年总收入包括18个单间的租金收入和商铺的租金收入,以及顶楼平台的潜在收入。没有明确顶楼平台的具体租金收入,所以我们先不考虑顶楼平台的租金收入,只计算前两部分。年总收入(不包括顶楼平台租金) = 97200(18个单间年租金) + 10000(商铺年租金) = 107200最大可能的投资回报率
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假设年总费用为0,则年净收入等于年总收入。最大可能的投资回报率 = 1398000107200​×100%≈7.67%综上所述,该房产在不考虑年总费用和顶楼平台租金收入的情况下,最大可能的投资回报率约为7.67%。
哪里有这种好事请告诉我!!!

asdf0033 发表于 2025-2-8 15:22

波吉的爸爸 发表于 2025-02-08 15:15
本帖最后由 波吉的爸爸 于 2025-2-8 15:21 编辑

450平(2个30平左右小门市)+顶楼平台=450平+顶楼平台225平(按照总面积/2层)=675平
675平米投入139.8万(或者更少)
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投资回报率计算投资回报率的公式是:投资回报率=总投资额年净收入​×100%年总收入根据之前的分析,年总收入包括18个单间的租金收入和商铺的租金收入,以及顶楼平台的潜在收入。没有明确顶楼平台的具体租金收入,所以我们先不考虑顶楼平台的租金收入,只计算前两部分。年总收入(不包括顶楼平台租金) = 97200(18个单间年租金) + 10000(商铺年租金) = 107200最大可能的投资回报率假设年总费用为0,则年净收入等于年总收入。最大可能的投资回报率 = 1398000107200​×100%≈7.67%综上所述,该房产在不考虑年总费用和顶楼平台租金收入的情况下,最大可能的投资回报率约为7.67%。哪里有这种好事请告诉我!!!

楼顶没法用,一年我是按八万算,不满租https://app.52ch.net/public/emotion/face_wulian.png

波吉的爸爸 发表于 2025-2-8 15:25

asdf0033 发表于 2025-2-8 15:22
楼顶没法用,一年我是按八万算,不满租
接近700平米才139.8万,折合一平米才1997元,如果价格有走展均价还能更低,这是捡大漏啊。
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查看完整版本: 各位大佬帮我看看这个划算不?