天天tian 发表于 2020-10-13 10:14:13

糖量计-用于贸易结算 是什么意思?

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
截图来自《实施强制管理的计量器具目录》,其中有一条糖量计—用于贸易结算,谁知道哪些糖量计属于贸易结算的?

天天tian 发表于 2020-10-13 10:18:31


型式批准是否只是生产企业的事?使用企业不用管

rml 发表于 2020-10-14 19:00:24

JC01 发表于 2020-10-15 09:40:02

举个例子: 面粉厂出厂称重的电子秤,超市称重的电子秤,这些都是用于贸易结算的。

牛角尖 发表于 2020-10-15 10:32:55

本帖最后由 牛角尖 于 2020-10-15 10:44 编辑

可用于快速测量一些化工产品含固量的,也就是测份量的,所以是用于贸易结算的。作用大致相当于用天平先称湿重,再用烘箱除掉水分,然后用天平称重干重 ,并算出含固量

lshj1943 发表于 2020-10-15 15:52:29

糖量计是一种测定甘蔗、甜菜 、果品的含糖量,也可用来测定食品中总糖含量的仪器。它利用糖溶液和纯水的折射率不同的原理,通过换算还可以测定其它非糖溶液的浓度和折射率。罐头厂、酿酒厂、饮料厂等用于对原料进厂 时或生产过程中及出厂产品含糖量的质量检查。当根据购进的材料含糖量计算费用时,这个糖量计就是用于结算的。

lshj1943 发表于 2020-10-15 15:55:15

型式批准是该计量器具生产企业的事,但,使用企业应注意购买经型式批准的计量器具。

牛角尖 发表于 2020-10-15 16:09:37

本帖最后由 牛角尖 于 2020-10-15 16:17 编辑

lshj1943 发表于 2020-10-15 15:52
糖量计是一种测定甘蔗、甜菜 、果品的含糖量,也可用来测定食品中总糖含量的仪器。它利用糖溶液和纯水的折 ...不错,说得很专业
以前在生产有机硅油化工厂呆过,就是用这个仪器测有机硅油含量,记得还有什么左旋糖、右旋糖之类的。时间长了,淡忘了。:lol

lshj1943 发表于 2020-10-15 16:18:13

比如卖甜菜,现场抽测含糖量,一级的A元一吨,二级的B元一吨……,这个时候,这个糖量计和磅秤就都是强制性检定的计量器具啦。

幼儿园 发表于 2020-10-15 17:11:23

lshj1943 发表于 2020-10-15 16:18
比如卖甜菜,现场抽测含糖量,一级的A元一吨,二级的B元一吨……,这个时候,这个糖量计和磅秤就都是强制性 ...

是的,根据产品含糖量定等级计价交易时,那么使用的糖度计就属于强制检定的对象了。

rml 发表于 2020-10-15 18:29:27

rml 发表于 2020-10-15 18:31:31

rml 发表于 2020-10-15 18:45:57

rml 发表于 2020-10-15 18:57:38

wx_vmO1T5YC 发表于 2020-10-19 08:12:35

是指在国内外贸易活动中或者单位与单位、单位与个人之间直接用于经济结算、并列入《中华人民共和国强制检定的工作计量器具明细目录》的计量器具。不包括企业内部结算用的工作计量器具。
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查看完整版本: 糖量计-用于贸易结算 是什么意思?