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peripatein
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I'm asked to find the ratio \$I_o/I_{ref}\$ in the attachment which follows. Normally, due to the current mirror, I'd claim that the ratio should be 1. However, as it's also given in this section that \$V_o=3V_{GS}\$ and that \$\lambda\$ is given, I presume the answer would not be 1 and that channel modulation must be taken into account. Is there a formula to be used here to determine \$V_o\$ using \$V_A\$ perhaps, or is it more straightforward, namely via finding the current through the load:

\$I=k(V_{ov})^2(1+\lambda V_{DS})\$enter image description here

I'm asked to find the ratio \$I_o/I_{ref}\$ in the attachment which follows. Normally, due to the current mirror, I'd claim that the ratio should be 1. However, as it's also given in this section that \$V_o=3V_{GS}\$ and that \$\lambda\$ is given, I presume the answer would not be 1 and that channel modulation must be taken into account. Is there a formula to be used here to determine \$V_o\$ using \$V_A\$ perhaps, or is it more straightforward, namely:

\$I=k(V_{ov})^2(1+\lambda V_{DS})\$enter image description here

I'm asked to find the ratio \$I_o/I_{ref}\$ in the attachment which follows. Normally, due to the current mirror, I'd claim that the ratio should be 1. However, as it's also given in this section that \$V_o=3V_{GS}\$ and that \$\lambda\$ is given, I presume the answer would not be 1 and that channel modulation must be taken into account. Is there a formula to be used here to determine \$V_o\$ using \$V_A\$ perhaps, or is it more straightforward, namely via finding the current through the load:

\$I=k(V_{ov})^2(1+\lambda V_{DS})\$enter image description here

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peripatein
  • 409
  • 7
  • 16

Determining Io/Iref

I'm asked to find the ratio \$I_o/I_{ref}\$ in the attachment which follows. Normally, due to the current mirror, I'd claim that the ratio should be 1. However, as it's also given in this section that \$V_o=3V_{GS}\$ and that \$\lambda\$ is given, I presume the answer would not be 1 and that channel modulation must be taken into account. Is there a formula to be used here to determine \$V_o\$ using \$V_A\$ perhaps, or is it more straightforward, namely:

\$I=k(V_{ov})^2(1+\lambda V_{DS})\$enter image description here