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clarification of what motors are in the project and what they connect to
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E.HP.S
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I'm working on a project that uses four L293D motor drivers to control three stepper motors and one DC motor. Separately, there is also a small servo motor. The L293Ds receive a 6V motor supply voltage and 5V logic supply voltage from a MIC29501-5.0WT linear regulator. Both are powered by a regulated 12V 5A supply from a wall outlet. The logic current draw of the L293D has a maximum of 60mA when all outputs are low. The servo motor, which is one of the microservos that you might get in an Arduino starter kit, should draw a maximum of 750mA (it's one of those ones you get in an Arduino starter kit). Additional current draw comes from supplying a couple other chips, which adds 300uA and 900uA respectively. Totaling it all up comes to a little under 1A.

I ran the numbers according the the MIC29501's datasheet, page 24, starting with power dissipation:

Pd = Iout(1.01(Vin - Vout))

Iout is roughly 1A, Vin is 12V, Vout is 5V. So, my total comes to 7.07W

Next is equation 4-2 in the datasheet for calculating the heat sink thermal resistance. Tjmax = 125 degrees C. I kept an estimated maximum ambient temperature of 75 degrees C and have a thermal resistance of 2 degrees C/W since I'm using a T0-220 package, I get a heat sink thermal resistance of:

((125 - 75)/7.07) - (2 + 2) or ((125 - 75)/7.07) - (2 + 0)

Leaving me with heat sink thermal resistance of 3.07 or 5.07 degrees C/W.

The obvious solution is to bolt a really goodheat sink to the MIC29501, or just use a different regulator. That said, I figured this was a good learning opportunity for other solutions, such as using low-value resistors to split heat dissipation between the resistors and the regulator. I'm not sure how viable that solution is at higher current demands, but I'm still curious

I'm working on a project that uses four L293D motor drivers and a small servo motor. The L293Ds receive a 6V motor supply voltage and 5V logic supply voltage from a MIC29501-5.0WT linear regulator. Both are powered by a regulated 12V 5A supply from a wall outlet. The logic current draw of the L293D has a maximum of 60mA when all outputs are low. The servo motor, which is one of the microservos that you might get in an Arduino starter kit, should draw a maximum of 750mA (it's one of those ones you get in an Arduino starter kit). Additional current draw comes from supplying a couple other chips, which adds 300uA and 900uA respectively. Totaling it all up comes to a little under 1A.

I ran the numbers according the the MIC29501's datasheet, page 24, starting with power dissipation:

Pd = Iout(1.01(Vin - Vout))

Iout is roughly 1A, Vin is 12V, Vout is 5V. So, my total comes to 7.07W

Next is equation 4-2 in the datasheet for calculating the heat sink thermal resistance. Tjmax = 125 degrees C. I kept an estimated maximum ambient temperature of 75 degrees C and have a thermal resistance of 2 degrees C/W since I'm using a T0-220 package, I get a heat sink thermal resistance of:

((125 - 75)/7.07) - (2 + 2) or ((125 - 75)/7.07) - (2 + 0)

Leaving me with heat sink thermal resistance of 3.07 or 5.07 degrees C/W.

The obvious solution is to bolt a really goodheat sink to the MIC29501, or just use a different regulator. That said, I figured this was a good learning opportunity for other solutions, such as using low-value resistors to split heat dissipation between the resistors and the regulator. I'm not sure how viable that solution is at higher current demands, but I'm still curious

I'm working on a project that uses four L293D motor drivers to control three stepper motors and one DC motor. Separately, there is also a small servo motor. The L293Ds receive a 6V motor supply voltage and 5V logic supply voltage from a MIC29501-5.0WT linear regulator. Both are powered by a regulated 12V 5A supply from a wall outlet. The logic current draw of the L293D has a maximum of 60mA when all outputs are low. The servo motor, which is one of the microservos that you might get in an Arduino starter kit, should draw a maximum of 750mA (it's one of those ones you get in an Arduino starter kit). Additional current draw comes from supplying a couple other chips, which adds 300uA and 900uA respectively. Totaling it all up comes to a little under 1A.

I ran the numbers according the the MIC29501's datasheet, page 24, starting with power dissipation:

Pd = Iout(1.01(Vin - Vout))

Iout is roughly 1A, Vin is 12V, Vout is 5V. So, my total comes to 7.07W

Next is equation 4-2 in the datasheet for calculating the heat sink thermal resistance. Tjmax = 125 degrees C. I kept an estimated maximum ambient temperature of 75 degrees C and have a thermal resistance of 2 degrees C/W since I'm using a T0-220 package, I get a heat sink thermal resistance of:

((125 - 75)/7.07) - (2 + 2) or ((125 - 75)/7.07) - (2 + 0)

Leaving me with heat sink thermal resistance of 3.07 or 5.07 degrees C/W.

The obvious solution is to bolt a really goodheat sink to the MIC29501, or just use a different regulator. That said, I figured this was a good learning opportunity for other solutions, such as using low-value resistors to split heat dissipation between the resistors and the regulator. I'm not sure how viable that solution is at higher current demands, but I'm still curious

Source Link
E.HP.S
  • 359
  • 2
  • 12

Reducing linear regulator heat via series resistor

I'm working on a project that uses four L293D motor drivers and a small servo motor. The L293Ds receive a 6V motor supply voltage and 5V logic supply voltage from a MIC29501-5.0WT linear regulator. Both are powered by a regulated 12V 5A supply from a wall outlet. The logic current draw of the L293D has a maximum of 60mA when all outputs are low. The servo motor, which is one of the microservos that you might get in an Arduino starter kit, should draw a maximum of 750mA (it's one of those ones you get in an Arduino starter kit). Additional current draw comes from supplying a couple other chips, which adds 300uA and 900uA respectively. Totaling it all up comes to a little under 1A.

I ran the numbers according the the MIC29501's datasheet, page 24, starting with power dissipation:

Pd = Iout(1.01(Vin - Vout))

Iout is roughly 1A, Vin is 12V, Vout is 5V. So, my total comes to 7.07W

Next is equation 4-2 in the datasheet for calculating the heat sink thermal resistance. Tjmax = 125 degrees C. I kept an estimated maximum ambient temperature of 75 degrees C and have a thermal resistance of 2 degrees C/W since I'm using a T0-220 package, I get a heat sink thermal resistance of:

((125 - 75)/7.07) - (2 + 2) or ((125 - 75)/7.07) - (2 + 0)

Leaving me with heat sink thermal resistance of 3.07 or 5.07 degrees C/W.

The obvious solution is to bolt a really goodheat sink to the MIC29501, or just use a different regulator. That said, I figured this was a good learning opportunity for other solutions, such as using low-value resistors to split heat dissipation between the resistors and the regulator. I'm not sure how viable that solution is at higher current demands, but I'm still curious