This topic contains a solution. Click here to go to the answer

Author Question: For the two resistors shown in the figure below, rank the currents at points a through f from ... (Read 48 times)

jlmhmf

  • Hero Member
  • *****
  • Posts: 552
For the two resistors shown in the figure below, rank the currents at points a through f from largest to smallest.
 
Question 2

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 />
  1. Ia = Ib > Ie = If > Ic = Id
  2. Ia = Ib > Ic = Id > Ie = If
  3. Ie = If > Ic = Id > Ia = Ib"



Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
Marked as best answer by a Subject Expert

gcook

  • Sr. Member
  • ****
  • Posts: 343
Answer to Question 1



Answer to Question 2

2




jlmhmf

  • Member
  • Posts: 552
Reply 2 on: Jul 28, 2018
Excellent


helenmarkerine

  • Member
  • Posts: 324
Reply 3 on: Yesterday
YES! Correct, THANKS for helping me on my review

 

Did you know?

The average human gut is home to perhaps 500 to 1,000 different species of bacteria.

Did you know?

Signs and symptoms of a drug overdose include losing consciousness, fever or sweating, breathing problems, abnormal pulse, and changes in skin color.

Did you know?

Critical care patients are twice as likely to receive the wrong medication. Of these errors, 20% are life-threatening, and 42% require additional life-sustaining treatments.

Did you know?

Asthma attacks and symptoms usually get started by specific triggers (such as viruses, allergies, gases, and air particles). You should talk to your doctor about these triggers and find ways to avoid or get rid of them.

Did you know?

Fatal fungal infections may be able to resist newer antifungal drugs. Globally, fungal infections are often fatal due to the lack of access to multiple antifungals, which may be required to be utilized in combination. Single antifungals may not be enough to stop a fungal infection from causing the death of a patient.

For a complete list of videos, visit our video library