CCK-8检测试剂盒
英文名称: Cell Counting Kit
型号:null    产品货号: CA1210
价格:请致电:010-57128832,18610462672
品牌: solarbio

北京索莱宝科技有限公司  张净花  13426459985

CCK-8试剂盒(细胞增殖及毒性检测试剂盒)

品牌:Solarbio | 货号:CA1210 | CAS:

 

 
  • 别名 : CCK-8 WST-8
  • 英文名称 : Cell counting KIT-8
  • 储存条件 : 4℃密封避光保存
  • 单位 : 瓶
 
 
 
 
商品货号: 商品品牌: 规格 基本售价: 选择规格
CA1210-100T Solarbio 100T 200.00元  
CA1210-500T Solarbio 500T 700.00元  
CA1210-500T*10 Solarbio 500T*10 6400.00元  
产品介绍
Cell Counting Kit-8 简称CCK-8 试剂盒,为MTT 法的替代方法,是一种基于WST(水溶性四唑盐,化学名:2-(2-甲氧基-4-硝***基)-3-(4-硝***基)-5-(2,4-二磺基***)-2H-四唑单钠盐)的广泛应用于细胞增殖和细胞毒性的快速高灵敏度检测试剂盒。可用于药物筛选、细胞增殖测定、细胞毒性测定、肿瘤药敏等试验。
 
使用说明:
一、制作标准曲线(测定细胞具体数量时 (测定细胞具体数量时)
      1、先用细胞计数板计数所制备的细胞悬液中的细胞数量,然后接种细胞。
      2、按比例依次用培养基等比稀释成一个细胞浓度梯度,一般要做 3-5 个细胞浓度梯度,每组 3-6 个复孔。
      3、接种后培养至细胞贴壁,然后加 CCK-8 试剂培养一定时间后测定 OD 值,制作出一条以细胞数量为横坐标(X 轴),OD 值为纵坐标(Y 轴)的标准曲线。根据此标准曲线可以测定出未知样品的细胞数量(试用此标准曲线的前提是实验的条件要一致,便于确定细胞的接种数量以及加入 CCK-8 后的培养时间。)
二、细胞活性检测
     1、在 96 孔板中接种细胞悬液(100µL/孔)。将培养板放在培养箱中预培养(在 37℃,5% CO2 的条件下)。
     2、向每孔加入 10µL CCK-8 溶液(注意不要在孔中生成气泡,它们会影响 OD 值的读数)。
     3、将培养板在培养箱内孵育 1-4 小时。
     4、用酶标仪测定在 450nm 处的吸光度。
     5、如果暂时不测定 OD 值,打算以后测定的话,可以向每孔中加入 10µL 0.1M 的 HCl 或者 1%SDS(W/V)溶液,并遮盖培养板避光保存在室温条件下。在 24 小时内吸光度不会发生变化。
三、细胞增值-毒性检测
      1、在 96 孔板中配置 100 µL 的细胞悬液。将培养板在培养箱预培养 24 小时(在 37 ℃,5% CO2 的条件下)。
      2、向培养板加入 10µL 不同浓度的待测物质。在培养箱孵育一段适当的时间(例如:6、12、24 或 48 小时)。
      3、向每孔加入 10 µL CCK-8 溶液(注意不要在孔中生成气泡,它们会影响 OD 值的读数)。如果待测物质有氧化性或还原性的话,可在加 CCK-8 之前更换新鲜培养基(除去培养基,并用培养基洗涤细胞两次,然后加入新的培养基),去掉药物影响。
      4、将培养板在培养箱内孵育 1-4 小时。
      5、用酶标仪测定在 450 nm 处的吸光度。
      6、如果暂时不测定 OD 值,打算以后测定的话,可以向每孔中加入 10µL 0.1M 的 HCl 或者 1%SDS(W/V)溶液,并遮盖培养板避光保存在室温条件下。在 24 小时内吸光度不会发生变化。
 
 
      活力计算:.
      细胞活力(%)=[A(加药)-A(空白)]/[ A(0 加药)-A(空白)]×100
      A(加药):具有细胞、CCK-8 溶液和药物溶液的孔的吸光度
      A(空白):具有培养基和 CCK-8 溶液而没有细胞的孔的吸光度
      A(0 加药):具有细胞、CCK-8 溶液而没有药物溶液的孔的吸光度
      细胞活力:细胞增殖活力或细胞毒性活力
注意事项:
      ①建议先做几个孔摸索接种细胞的数量和加入 CCK-8 试剂后的培养时间。
      ②白细胞可能需要培养较长时间。
      ③当使用标准 96 孔板时,贴壁细胞的最小接种量至少为 1 ,000 个/孔 (100 µL 培养基)。检测白细胞时的灵敏度相对较低,因此推荐接种量不低于 2,500 个/孔 ( 100 µL 培养基)。如果要使用 24 孔板或 6 孔板实验,请先计算每孔相应的接种量,并按照每孔培养基总体积的 10% 加入 CCK-8 溶液。
     ④如果没有 450nm 的滤光片,可以使用吸光度在 430-490 nm 之间的滤光片,但是 450nm 检测灵敏度最高。
      ⑤培养基中酚红的吸光度可以在计算时,通过扣除空白孔中本底的吸光度而消去,因此不会对检测造成影响。
 

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" style="position: absolute; left: 0px; margin-left: 343.7pt; margin-top: 10.35pt; width: 79.5pt; height: 75pt; z-index: 251664384;"> 安全无毒:艾姆斯氏实验结果表明,YeaRed在凝胶染色浓度下无致癌毒性

 灵敏度高:EB灵敏度相当,能进行高效的电泳染色。

 稳定性强:室温下,在酸或碱缓冲液中极其稳定,耐光性强。

 适用性广:琼脂糖凝胶或聚丙烯酰胺凝胶电泳后的染色均适用。

 通用性强:EB有相同的光谱特性,无需改变滤光片及观察装置。

 容易处理:废弃的YeaRed在环境下会自然分解,无需特殊处理。

产品应用

胶染法或泡染法对核酸(DNARNA)进行染色,染色后产物兼容胶回收,克隆和测序等下游应用。

产品对比

1:核酸染料YeaRedEB进行琼脂糖凝胶电泳的效果对比图

电泳条件:120 V35 minM11 kb ladder plus M21 kb ladderM3:100bp ladderP1500 bp片段

客户案例


 南昌大学

2YeaRed核酸染料的琼脂糖凝胶电泳图

电泳条件:80 V45 minMakerDL1000。目的基因:250 bp,内参基因:484 bp


 复旦大学

3YeaRed核酸染料的琼脂糖凝胶电泳图

电泳条件:120 V30 minMakerDS2000。目的片段:550 bp

常见问答

1. YeaRed核酸染料有毒吗?

无毒。YeaRed独特的油性分子结构使其不能穿透细胞膜进入细胞内,不易挥发升华,人体不会吸入。另外,艾姆斯氏实验结果也表明,YeaRed在凝胶染色浓度下无诱变性。

2. YeaRed核酸染料只能用于胶染法吗?

不是,既可以选择胶染法,也可以选择泡染法进行染色,使用非常方便和灵活。

3. 使用YeaRed核酸染料是否需要特殊的观察装置?

不需要。YeaRedEB有相同的光谱特性,无需改变滤光片及观察装置。在300 nm紫外光附近可得到最佳激发。

4YeaRed核酸染料只适用于DNA的染色吗?

不是,除dsDNAssDNA适用外,还适用于RNA 的染色。

5YeaRed核酸染料只适用于琼脂糖凝胶电泳吗?

不是,除琼脂糖凝胶电泳外,还适用于聚丙烯酰胺凝胶电泳,但聚丙烯酰胺凝胶电泳只能使用泡染法。

6YeaRed核酸染料与DNA结合的能力会不会比EB弱?

不会,YeaRed是一种高灵敏的核酸染料,与EB灵敏度相当。

7.废弃的YeaRed核酸染料如何处理?

经测试,废弃的YeaRed核酸染料在环境下会自然分解,无需特殊处理。

8YeaRed核酸染料是否需要特殊的电泳缓冲溶液?

不需要,YeaRed几乎兼容所有常用的电泳缓冲溶液。

9.泡染法的YeaRed核酸染料用量很大,能重复使用吗?

能,可重复使用3次左右。

产品发表文献

[1]. Cao, L., et al., Effects of curcumin on antioxidative activities and cytokine production in Jian carp (Cyprinus carpio var. Jian) with CCl4-induced liver damage. Fish Shellfish Immunol, 2015. 43(1): p. 150-7.

[2]. Wei, X., et al., GDNF-expressing STO feeder layer supports the long-term propagation of undifferentiated mouse spermatogonia with stem cell properties. Sci Rep, 2016. 6: p. 36779.

订购信息

产品名称

产品货号

规格

价格()

促销价(元)

YeaRed Nucleic Acid Gel Stain (10,000× in Water)

10202ES76

500 μL

585.00

448.00

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Hieff CanaceTM High-Fidelity DNA Polymerase

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2×HieffTM PCR Master Mix (With Dye)

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dNTP Mix (10 mM each)

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10124ES78

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更多产品敬请详询400-6111-883

http://www.yeasen.com/index.htm