Why exactly is the answer 50 Ohms?How to use Recom's R-785-0.5 switching DC-DC converters properly?Basics physics question about calculating resistanceLoad resistance determination in Zener DiodeIn calculation of Maximum power transferred for reactive circuits why is this done?Transistor as a switch in active or saturation region?Why do two transfer functions of a circuit have same denominator?Ultra low power voltage followerFinding R for max power deliverable to R and determining the max powerFinding Norton voltage and resistance and max powerTo find the maximum power that can be delivered to resistor that is specified
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Why exactly is the answer 50 Ohms?
How to use Recom's R-785-0.5 switching DC-DC converters properly?Basics physics question about calculating resistanceLoad resistance determination in Zener DiodeIn calculation of Maximum power transferred for reactive circuits why is this done?Transistor as a switch in active or saturation region?Why do two transfer functions of a circuit have same denominator?Ultra low power voltage followerFinding R for max power deliverable to R and determining the max powerFinding Norton voltage and resistance and max powerTo find the maximum power that can be delivered to resistor that is specified
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margin-bottom:0;
$begingroup$
As the title mentioned - not sure why exactly the maximum power delivered to the load will be max when R_L is 50 Ohms.
If I'm guess why, its because if the resistance was greater than 50 then the current will be less, but if it was less than 50 (eg 25), then the constant 50 Ohm resistor would be delivered the majority of the power instead of going to the load.
Why does maximum power transfer happen at 50 ohms?

operational-amplifier circuit-analysis homework
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
$endgroup$
add a comment
|
$begingroup$
As the title mentioned - not sure why exactly the maximum power delivered to the load will be max when R_L is 50 Ohms.
If I'm guess why, its because if the resistance was greater than 50 then the current will be less, but if it was less than 50 (eg 25), then the constant 50 Ohm resistor would be delivered the majority of the power instead of going to the load.
Why does maximum power transfer happen at 50 ohms?

operational-amplifier circuit-analysis homework
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
$endgroup$
$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
2
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
$endgroup$
– iono
36 mins ago
add a comment
|
$begingroup$
As the title mentioned - not sure why exactly the maximum power delivered to the load will be max when R_L is 50 Ohms.
If I'm guess why, its because if the resistance was greater than 50 then the current will be less, but if it was less than 50 (eg 25), then the constant 50 Ohm resistor would be delivered the majority of the power instead of going to the load.
Why does maximum power transfer happen at 50 ohms?

operational-amplifier circuit-analysis homework
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
$endgroup$
As the title mentioned - not sure why exactly the maximum power delivered to the load will be max when R_L is 50 Ohms.
If I'm guess why, its because if the resistance was greater than 50 then the current will be less, but if it was less than 50 (eg 25), then the constant 50 Ohm resistor would be delivered the majority of the power instead of going to the load.
Why does maximum power transfer happen at 50 ohms?

operational-amplifier circuit-analysis homework
operational-amplifier circuit-analysis homework
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
edited 14 hours ago
Voltage Spike
40k12 gold badges44 silver badges116 bronze badges
40k12 gold badges44 silver badges116 bronze badges
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Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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asked 16 hours ago
Neil PNeil P
161 bronze badge
161 bronze badge
New contributor
Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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Neil P is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
2
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
$endgroup$
– iono
36 mins ago
add a comment
|
$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
2
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
$endgroup$
– iono
36 mins ago
$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
2
2
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
$endgroup$
– iono
36 mins ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
$endgroup$
– iono
36 mins ago
add a comment
|
3 Answers
3
active
oldest
votes
$begingroup$
The power delivered to the load is from the Joule heating effect:
beginequation
P=dfracBig(dfracR_LR_L + 50G_VINBig)^2R_L
endequation
So from differential calculus we know that a function reaches its maximum or minimum value when we differentiate and equal it to zero. In this case we'll have a maximum value, thus:
beginequation
dfracdPdR_L = G_VIN^2 dfrac((R_L+50)^2 - 2cdot R_Lcdot(R_L + 50))(R_L+50)^4
endequation
Finally by making $ dfracdPdR_L = 0 $ we only need to care about the numerator since the denominator does not make the equation be equal to zero from any real value. Thus we have:
beginequation
(R_L+50)^2 - 2cdot R_Lcdot(R_L + 50) = 0 implies , (R_L)^2 = 2500 implies R_L = 50,Omega
endequation
$endgroup$
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
|
show 3 more comments
$begingroup$
Intuitively: when you raise the load resistance, you are increasing its share of the voltage (and thus power) versus the other resistance; but you are decreasing the total current (and thus power). When you lower the load resistance, you are decreasing its share of the voltage (and thus power); but you are increasing the total current (and thus power).
So which direction power goes, up or down, depends on which effect is stronger. And as it happens, they cross over at 50 ohms (that is, when load resistance is equal to source resistance.)
$endgroup$
add a comment
|
$begingroup$
As a rule, maximum power transfer for the load with a series and load resistor always happens when the resistances are equal. Use this rule as a shortcut when designing anything from antennas or transmission lines.
$endgroup$
add a comment
|
Your Answer
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3 Answers
3
active
oldest
votes
3 Answers
3
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
The power delivered to the load is from the Joule heating effect:
beginequation
P=dfracBig(dfracR_LR_L + 50G_VINBig)^2R_L
endequation
So from differential calculus we know that a function reaches its maximum or minimum value when we differentiate and equal it to zero. In this case we'll have a maximum value, thus:
beginequation
dfracdPdR_L = G_VIN^2 dfrac((R_L+50)^2 - 2cdot R_Lcdot(R_L + 50))(R_L+50)^4
endequation
Finally by making $ dfracdPdR_L = 0 $ we only need to care about the numerator since the denominator does not make the equation be equal to zero from any real value. Thus we have:
beginequation
(R_L+50)^2 - 2cdot R_Lcdot(R_L + 50) = 0 implies , (R_L)^2 = 2500 implies R_L = 50,Omega
endequation
$endgroup$
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
|
show 3 more comments
$begingroup$
The power delivered to the load is from the Joule heating effect:
beginequation
P=dfracBig(dfracR_LR_L + 50G_VINBig)^2R_L
endequation
So from differential calculus we know that a function reaches its maximum or minimum value when we differentiate and equal it to zero. In this case we'll have a maximum value, thus:
beginequation
dfracdPdR_L = G_VIN^2 dfrac((R_L+50)^2 - 2cdot R_Lcdot(R_L + 50))(R_L+50)^4
endequation
Finally by making $ dfracdPdR_L = 0 $ we only need to care about the numerator since the denominator does not make the equation be equal to zero from any real value. Thus we have:
beginequation
(R_L+50)^2 - 2cdot R_Lcdot(R_L + 50) = 0 implies , (R_L)^2 = 2500 implies R_L = 50,Omega
endequation
$endgroup$
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
|
show 3 more comments
$begingroup$
The power delivered to the load is from the Joule heating effect:
beginequation
P=dfracBig(dfracR_LR_L + 50G_VINBig)^2R_L
endequation
So from differential calculus we know that a function reaches its maximum or minimum value when we differentiate and equal it to zero. In this case we'll have a maximum value, thus:
beginequation
dfracdPdR_L = G_VIN^2 dfrac((R_L+50)^2 - 2cdot R_Lcdot(R_L + 50))(R_L+50)^4
endequation
Finally by making $ dfracdPdR_L = 0 $ we only need to care about the numerator since the denominator does not make the equation be equal to zero from any real value. Thus we have:
beginequation
(R_L+50)^2 - 2cdot R_Lcdot(R_L + 50) = 0 implies , (R_L)^2 = 2500 implies R_L = 50,Omega
endequation
$endgroup$
The power delivered to the load is from the Joule heating effect:
beginequation
P=dfracBig(dfracR_LR_L + 50G_VINBig)^2R_L
endequation
So from differential calculus we know that a function reaches its maximum or minimum value when we differentiate and equal it to zero. In this case we'll have a maximum value, thus:
beginequation
dfracdPdR_L = G_VIN^2 dfrac((R_L+50)^2 - 2cdot R_Lcdot(R_L + 50))(R_L+50)^4
endequation
Finally by making $ dfracdPdR_L = 0 $ we only need to care about the numerator since the denominator does not make the equation be equal to zero from any real value. Thus we have:
beginequation
(R_L+50)^2 - 2cdot R_Lcdot(R_L + 50) = 0 implies , (R_L)^2 = 2500 implies R_L = 50,Omega
endequation
edited 2 hours ago
answered 15 hours ago
Iron MaidenIron Maiden
5061 silver badge9 bronze badges
5061 silver badge9 bronze badges
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
|
show 3 more comments
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
2
2
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@NeilP consider formally accepting it and voting for it
$endgroup$
– Iron Maiden
15 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Iron: I think you'll find that the power law, $ P = frac V^2R $ was discovered by Joule, not Ohm ($ V = IR $).
$endgroup$
– Transistor
11 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
$begingroup$
@Transistor Omg indeed...Shame on me after that.Thank you!
$endgroup$
– Iron Maiden
3 hours ago
1
1
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
It doesn't change the result, but the denominator of dP/dRL should be (RL+50)^4
$endgroup$
– Thierry Lathuille
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
$begingroup$
@ThierryLathuille You are right, I'll fix that.
$endgroup$
– Iron Maiden
3 hours ago
|
show 3 more comments
$begingroup$
Intuitively: when you raise the load resistance, you are increasing its share of the voltage (and thus power) versus the other resistance; but you are decreasing the total current (and thus power). When you lower the load resistance, you are decreasing its share of the voltage (and thus power); but you are increasing the total current (and thus power).
So which direction power goes, up or down, depends on which effect is stronger. And as it happens, they cross over at 50 ohms (that is, when load resistance is equal to source resistance.)
$endgroup$
add a comment
|
$begingroup$
Intuitively: when you raise the load resistance, you are increasing its share of the voltage (and thus power) versus the other resistance; but you are decreasing the total current (and thus power). When you lower the load resistance, you are decreasing its share of the voltage (and thus power); but you are increasing the total current (and thus power).
So which direction power goes, up or down, depends on which effect is stronger. And as it happens, they cross over at 50 ohms (that is, when load resistance is equal to source resistance.)
$endgroup$
add a comment
|
$begingroup$
Intuitively: when you raise the load resistance, you are increasing its share of the voltage (and thus power) versus the other resistance; but you are decreasing the total current (and thus power). When you lower the load resistance, you are decreasing its share of the voltage (and thus power); but you are increasing the total current (and thus power).
So which direction power goes, up or down, depends on which effect is stronger. And as it happens, they cross over at 50 ohms (that is, when load resistance is equal to source resistance.)
$endgroup$
Intuitively: when you raise the load resistance, you are increasing its share of the voltage (and thus power) versus the other resistance; but you are decreasing the total current (and thus power). When you lower the load resistance, you are decreasing its share of the voltage (and thus power); but you are increasing the total current (and thus power).
So which direction power goes, up or down, depends on which effect is stronger. And as it happens, they cross over at 50 ohms (that is, when load resistance is equal to source resistance.)
answered 15 hours ago
Glenn WillenGlenn Willen
1,7161 gold badge6 silver badges13 bronze badges
1,7161 gold badge6 silver badges13 bronze badges
add a comment
|
add a comment
|
$begingroup$
As a rule, maximum power transfer for the load with a series and load resistor always happens when the resistances are equal. Use this rule as a shortcut when designing anything from antennas or transmission lines.
$endgroup$
add a comment
|
$begingroup$
As a rule, maximum power transfer for the load with a series and load resistor always happens when the resistances are equal. Use this rule as a shortcut when designing anything from antennas or transmission lines.
$endgroup$
add a comment
|
$begingroup$
As a rule, maximum power transfer for the load with a series and load resistor always happens when the resistances are equal. Use this rule as a shortcut when designing anything from antennas or transmission lines.
$endgroup$
As a rule, maximum power transfer for the load with a series and load resistor always happens when the resistances are equal. Use this rule as a shortcut when designing anything from antennas or transmission lines.
answered 14 hours ago
Voltage SpikeVoltage Spike
40k12 gold badges44 silver badges116 bronze badges
40k12 gold badges44 silver badges116 bronze badges
add a comment
|
add a comment
|
Neil P is a new contributor. Be nice, and check out our Code of Conduct.
Neil P is a new contributor. Be nice, and check out our Code of Conduct.
Neil P is a new contributor. Be nice, and check out our Code of Conduct.
Neil P is a new contributor. Be nice, and check out our Code of Conduct.
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$begingroup$
Write the equation for the power delivered vs. Rl, differentiate it and find the zero crossing. What do you get?
$endgroup$
– John D
16 hours ago
2
$begingroup$
Your gut feeling is correct. Considering the -50 ohm case may mess with your gut feeling...current goes to infinity.
$endgroup$
– glen_geek
15 hours ago
$begingroup$
Please update this question's title to describe the actual problem, so that people searching for this in future can find the answers. The point of this site is to help all people with a specific kind of problem, not just the first person to encounter it.
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– iono
36 mins ago