Difference between revisions of "Part:BBa K747096:Experience"
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This experience page is provided so that any user may enter their experience using this part.<BR>Please enter | This experience page is provided so that any user may enter their experience using this part.<BR>Please enter | ||
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===Applications of BBa_K747096=== | ===Applications of BBa_K747096=== | ||
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+ | ==Characterization by UT-Tokyo iGEM 2014== | ||
+ | During DNA assembly, we found that this promoter was activated in Escherichia coli. Then we decided to characterize this promoter activity by comparing with constitutive promoter (BBa_J23101) using GFP (BBa_E0040) (Figure 1). | ||
+ | As seen in Figure 1, this promoter shows weaker activity than BBa_J23101. | ||
+ | [[File:Graph(assay5)_01wiki.png|400px|thumb|left|center|'''Figure 1 (a)''' The activity of BBa_K747096GFP was activated by 501nm excitation laser. Measured when OD600 is 0.9~1.1.]] | ||
+ | [[File:Graph(assay5)_maxwiki.png|400px|thumb|left|center|'''Figure 1 (b)''' The activity of BBa_K747096GFP was activated by 501nm excitation laser. Measured after cultured O/N.]] | ||
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+ | In order to calculate RPU (relative promoter unit [1]), we performed real-time measurement of GFP fluorescence (Figure 2). We measured activity of GFP and OD600, which are necessary for calculation of RPU. | ||
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+ | [[File:assay5_GFP_wiki.png|400px|thumb|left|center|'''Figure 2 (a)''' Real-time measurement of BBa_K747096. Activity of GFP (activated by 488nm excitation laser).]] | ||
+ | [[File:assay5_OD600_wiki.png|400px|thumb|left|center|'''Figure 2 (b)''' Activity of GFP (activated by 488nm excitation laser).]] | ||
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+ | We calculated RPU(Relative Promoter Unit) of BBa_K747096 from the Fig. 2 using the equation (1). | ||
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+ | [[File:cocoa_equation_1.png|600px]] | ||
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+ | This equation can be used only when Fluorescence per cell is in steady state. In this experiment, this condition was fulfilled as shown in Table1. | ||
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+ | <table border="1" width="850" align="center" style="background-color:#FFF;"> <caption>Table 1 : Fluorescence / OD</caption> | ||
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+ | <tr bgcolor="#cccccc"> | ||
+ | <th></th><th>K747096</th><th>J23101</th></tr> | ||
+ | <tr align="center"><td>t=4h</td><td>92.62</td><td>13.14</td></tr> | ||
+ | <tr align="center"><td>t=6h</td><td>99.37</td><td>19.86</td></tr> | ||
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+ | </table> | ||
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+ | From Table1, we can get RPU of BBa_K747096: | ||
+ | RPU = 5.8 | ||
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+ | [1]:http://2010.igem.org/Team:Kyoto/LearnMore#Relative_Promoter_Unit_.28RPU.29 | ||
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==Characterization by BIOSINT_Mexico iGEM 2014== | ==Characterization by BIOSINT_Mexico iGEM 2014== |
Revision as of 20:37, 27 October 2014
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how you used this part and how it worked out.
Applications of BBa_K747096
Characterization by UT-Tokyo iGEM 2014
During DNA assembly, we found that this promoter was activated in Escherichia coli. Then we decided to characterize this promoter activity by comparing with constitutive promoter (BBa_J23101) using GFP (BBa_E0040) (Figure 1). As seen in Figure 1, this promoter shows weaker activity than BBa_J23101.
In order to calculate RPU (relative promoter unit [1]), we performed real-time measurement of GFP fluorescence (Figure 2). We measured activity of GFP and OD600, which are necessary for calculation of RPU.
We calculated RPU(Relative Promoter Unit) of BBa_K747096 from the Fig. 2 using the equation (1).
This equation can be used only when Fluorescence per cell is in steady state. In this experiment, this condition was fulfilled as shown in Table1.
K747096 | J23101 | |
---|---|---|
t=4h | 92.62 | 13.14 |
t=6h | 99.37 | 19.86 |
From Table1, we can get RPU of BBa_K747096: RPU = 5.8
[1]:http://2010.igem.org/Team:Kyoto/LearnMore#Relative_Promoter_Unit_.28RPU.29
Characterization by BIOSINT_Mexico iGEM 2014
CMV promoter fused with YFP by BIOSINT_Mexico iGEM 2014
As a part of the project from 2014_BIOSINT_Mexico , we fused the promoter PCMV (BBa_K747096) to a YFP reporter (BBa_E0030).
In order to measure its expression, we culture transformed E.coli in agar plates and measured the fluorescense intensity every 45 minutes. After that, we obtained the following data. [Fig.1]
We made three repetitions, so in order to model the equation, we obtained the mean measure, therefore:
We analysed the data and using the Wolfram Mathematica software, we obtained the following equation that fits the data.
If we plot this equation, we obtain:
Where we can see that the intensity of YFP grows directly proportional to the time and concentration of the molecule.
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