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    <title>topic Re: NVT2003DP,118, Pullup resistor requiremnet  in 8-bit Microcontrollers</title>
    <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046663#M23097</link>
    <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi,&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;When using open-drain devices, it is always required to use pull-up resistors at B-side, and they must be sized so as not to overload the output drivers. When using the PCA9306 or NVT20xx family, if VCC(B) - VCC(A) &amp;lt; 1 V, then pull-up resistors are required on A-side to pull up the An outputs to VCC(A). It is important to note that if pull-up resistors are required on both the A-side and B-side, the equivalent pull-up resistor value becomes the parallel combination of the two resistors when the pass transistor is ON. If VCC(B) - VCC(A) ³ 1 V, then pull-up resistors on the A-side are not required.&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;So, in your case, since VCC(B) is 3.3V and VCC(A) is 1.8V, then 3.3V-1.8V = 1.5V which is higher than 1.0V, so, pull-up resistors on the A-side are not required.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Regards,&lt;/P&gt;&lt;P&gt;Jose&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
    <pubDate>Thu, 20 Aug 2020 03:12:38 GMT</pubDate>
    <dc:creator>reyes</dc:creator>
    <dc:date>2020-08-20T03:12:38Z</dc:date>
    <item>
      <title>NVT2003DP,118, Pullup resistor requiremnet</title>
      <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046662#M23096</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;HI NXP team,&amp;nbsp;&lt;/P&gt;&lt;P&gt;I am Abhishek, design engineer from krypton solutions Pvt Ltd. we are using one level translator Part No-NVT2003DP,118. I have to translate the signal from 3.3V to 1.8V ie I have connected the VrefB- 3.3V and VrefA-1.8V, The maximum current consumption is 15mA.&lt;/P&gt;&lt;P&gt;&lt;STRONG&gt;&lt;SPAN style="color: #993300;"&gt;Question -&lt;/SPAN&gt;&amp;nbsp;&lt;/STRONG&gt;&lt;/P&gt;&lt;P&gt;I have provided the Pullup resistor (232Ohm) at the VrefB side. I want to know ie Pullup resistor is required at the VrefA side.&amp;nbsp;&lt;/P&gt;&lt;P&gt;As the datasheet is showing ie pullup is not needed at the VrefA side.&lt;/P&gt;&lt;P&gt;&lt;IMG height="252" width="560" /&gt;&lt;/P&gt;&lt;P&gt;&lt;STRONG&gt;My suggestion:-&lt;/STRONG&gt;&lt;/P&gt;&lt;P&gt;I have found some point is pullup is not required the VrefA side.#&lt;/P&gt;&lt;P&gt;&lt;IMG height="157" width="436" /&gt;&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN style="color: #993300;"&gt;&lt;STRONG&gt;Question2:-&lt;/STRONG&gt;&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;It is mentioned the both I/O are the open drain in case of level translator , So why pullup resistor is not required at the VrefA side?&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Please reply it asap.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Thanks&lt;/P&gt;&lt;P&gt;Abhishek &amp;nbsp;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Wed, 19 Aug 2020 09:24:55 GMT</pubDate>
      <guid>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046662#M23096</guid>
      <dc:creator>a_kumar</dc:creator>
      <dc:date>2020-08-19T09:24:55Z</dc:date>
    </item>
    <item>
      <title>Re: NVT2003DP,118, Pullup resistor requiremnet</title>
      <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046663#M23097</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi,&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;When using open-drain devices, it is always required to use pull-up resistors at B-side, and they must be sized so as not to overload the output drivers. When using the PCA9306 or NVT20xx family, if VCC(B) - VCC(A) &amp;lt; 1 V, then pull-up resistors are required on A-side to pull up the An outputs to VCC(A). It is important to note that if pull-up resistors are required on both the A-side and B-side, the equivalent pull-up resistor value becomes the parallel combination of the two resistors when the pass transistor is ON. If VCC(B) - VCC(A) ³ 1 V, then pull-up resistors on the A-side are not required.&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;So, in your case, since VCC(B) is 3.3V and VCC(A) is 1.8V, then 3.3V-1.8V = 1.5V which is higher than 1.0V, so, pull-up resistors on the A-side are not required.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Regards,&lt;/P&gt;&lt;P&gt;Jose&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Thu, 20 Aug 2020 03:12:38 GMT</pubDate>
      <guid>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046663#M23097</guid>
      <dc:creator>reyes</dc:creator>
      <dc:date>2020-08-20T03:12:38Z</dc:date>
    </item>
    <item>
      <title>Re: NVT2003DP,118, Pullup resistor requiremnet</title>
      <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046664#M23098</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi Jose,&lt;/P&gt;&lt;P&gt;Thanks for your reply.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Your reply has cleared my doubt, but I have one confusion i.e. &lt;STRONG&gt;if I will add the pullup resistor at the both side (VrefA-1.8V &amp;amp; VrefB-3.3V) as per 3mA current consumption. Will it not cause any problem?&lt;/STRONG&gt;&lt;/P&gt;&lt;P&gt;Please confirm me, I am attaching the schematic screenshot for your reference.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;I also have one confusion, &lt;EM&gt;in the datasheet it is mentioned i.e. we need to put the RC&amp;nbsp; for delay (2ms) for VrefB &amp;amp; EN pin, Is it necessary to put in the design?&lt;/EM&gt;&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;Regards&lt;/P&gt;&lt;P&gt;Abhishek &lt;IMG 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" /&gt;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Thu, 20 Aug 2020 08:05:32 GMT</pubDate>
      <guid>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046664#M23098</guid>
      <dc:creator>a_kumar</dc:creator>
      <dc:date>2020-08-20T08:05:32Z</dc:date>
    </item>
    <item>
      <title>Re: NVT2003DP,118, Pullup resistor requiremnet</title>
      <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046665#M23099</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi Abhishek,&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;No, it will not cause any problem if you add the pullup resistor at the both side (VrefA-1.8V &amp;amp; VrefB-3.3V).&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;Yes, please add the RC circuit, otherwise you may have some timing issues.&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;Regards,&lt;/P&gt;&lt;P&gt;Jose&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Thu, 20 Aug 2020 23:33:02 GMT</pubDate>
      <guid>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1046665#M23099</guid>
      <dc:creator>reyes</dc:creator>
      <dc:date>2020-08-20T23:33:02Z</dc:date>
    </item>
    <item>
      <title>Re: NVT2003DP,118, Pullup resistor requiremnet</title>
      <link>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1209814#M23251</link>
      <description>&lt;P&gt;Hello,&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;The datasheet states "...&lt;SPAN&gt;and a&amp;nbsp;&lt;/SPAN&gt;&lt;SPAN&gt;pull-up of 197 ohm&lt;/SPAN&gt;&lt;SPAN&gt;." (which is too low for most applications!) yes the circuit above has 1.1K resistors.&amp;nbsp; What gives?&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;</description>
      <pubDate>Mon, 11 Jan 2021 17:51:23 GMT</pubDate>
      <guid>https://community.nxp.com/t5/8-bit-Microcontrollers/NVT2003DP-118-Pullup-resistor-requiremnet/m-p/1209814#M23251</guid>
      <dc:creator>CPalman</dc:creator>
      <dc:date>2021-01-11T17:51:23Z</dc:date>
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