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The activation energy for the gas phase decomposition of vinyl ethyl ether is 183 kJ. $CH_2=CH-OC_2H_5 \rightarrow C_2H_4 + CH_3CHO$ The rate constant at 647 K is $4.46 \times 10^{-4} s^{-1}$. The rate constant will be $0.00343 s^{-1}$ at __ K.

          The activation energy for the gas phase decomposition of vinyl ethyl ether is 183 kJ.
$CH_2=CH-OC_2H_5 \rightarrow C_2H_4 + CH_3CHO$
The rate constant at 647 K is $4.46 \times 10^{-4} s^{-1}$. The rate constant will be $0.00343 s^{-1}$ at __ K.
        
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The activation energy for the gas phase decomposition of vinyl ethyl ether is 183 kJ.
CH2=CH-OC2H5 → C2H4 + CH3CHO
The rate constant at 647 K is 4.46 Ă— 10^-4 s^-1. The rate constant will be 0.00343 s^-1 at  K.

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Chemistry: Structure and Properties
Chemistry: Structure and Properties
Nivaldo Tro 2nd Edition
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The activation energy for the gas phase decomposition of vinyl ethyl ether is 183kJ. CH_(2)=CH-OC_(2)H_(5)->C_(2)H_(4)+CH_(3)CHO The rate constant at 647K is 4.46 imes 10^(-4)s^(-1). The rate constant will be 0.00343s^(-1) at The activation energy for the gas phase decomposition of vinyl ethyl ether is 183 kJ CH=CH-OCH5-CH+CHCHO K.
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Transcript

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00:01 Dear students, the activation energy for the gas phase isomerization of vinyl allyl ether is 128 kilojoule.
00:06 The rate constant at 469 kelvin is 1 .09 multiplied by 10 to the power minus 3 per second.
00:12 The rate constant will be dashed bar at 512 kelvin.
00:18 So this problem can be solved by using arrhenius equation.
00:26 Here t1 is 469 kelvin and t2 is 512 kelvin.
00:33 Rate constant k1 is given 1 .09 multiplied by 10 to the power minus 3 second inverse.
00:40 K2 we have to find out...
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