DPPH CAS:1898-66-4
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1,1-二苯基-2-三硝基苯肼 別名1,1-二苯基-2-苦肼基(自由基);1,2-二苦基-2-三硝基苯亞肼;1,2-二苯基-2-苦肼基。
它是一個(gè)穩(wěn)定的自由基,為暗紫色棱柱狀結(jié)晶,熔點(diǎn)127~129℃(分解)。
最大吸收波長528nm。
可用于 光度測定生育酚和脂肪族硫醇類、還原物質(zhì)的分析試劑,也是常用的阻聚劑。
![](data:image/png;base64,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)
DPPH具有幾個(gè)不同結(jié)晶形態(tài),它們的晶格對稱性和熔點(diǎn)(m.p.)存在差異。商品化的粉末是不同晶相的混合物,熔點(diǎn)在130℃附近。DPPH-Ⅰ(m.p. 106℃)是正交晶系,DPPH-Ⅱ(m.p. 137℃)是無定形態(tài),DPPH-Ⅲ(m.p. 128-129℃)是三斜晶系。
DPPH是一種很穩(wěn)定的氮中心的自由基,它的穩(wěn)定性主要來自3個(gè)苯環(huán)的共振穩(wěn)定作用及空間障礙,使夾在中間的氮原子上不成對的電子不能發(fā)揮其應(yīng)有的電子成對作用。作為一種穩(wěn)定的自由基,DPPH可以捕獲(“清除”)其他的自由基。因此通過加入DPPH后觀察某一化學(xué)反應(yīng)的速率是否減慢,來作為這一反應(yīng)是否具有自由基反應(yīng)本質(zhì)的指標(biāo)。
由于DPPH自由基在以300~400之間為中心處具有強(qiáng)烈的吸收,因此在溶液中呈現(xiàn)深紫色,并且在被中和之后會變?yōu)闊o色或淺黃色。利用這一特性可以直觀地檢測反應(yīng)的過程,通過記錄DPPH在在520nm吸光度值或者EPR信號的變化可以得到初始自由基的量。
如果您的實(shí)驗(yàn)需要DPPH試劑,趕緊來中華試劑網(wǎng)(www.exnrwjb.cn)購買吧