Ask
your own question, for FREE!
Mathematics
32 Online
The opposition to current in an electrical circuit is called its impedance. The impedance z in a parallel circuit with two pathways satisfies the equation 1/z = 1/z1 + 1/z2, where z1 is the impedance (in ohms) of pathway 1, and z2 is the impedance (in ohms) of pathway 2. Use the table to determine the impedance of each parallel circuit. (Hint: You can find the impedance of each pathway in a parallel circuit by adding the impedances of all components in the pathway.)
Still Need Help?
Join the QuestionCove community and study together with friends!
Was there a diagram with a circuit? When it says "Use the table to determine the impedance of each parallel circuit" There has to be a circuit or at least a table, to look at in order to answer this question.
Can't find your answer?
Make a FREE account and ask your own questions, OR help others and earn volunteer hours!
Join our real-time social learning platform and learn together with your friends!
Join our real-time social learning platform and learn together with your friends!
Latest Questions
676767:
In whispered sighs beneath the shattered glass, Our love once gleamed, now dulled by time's cruel pass.
Twaylor:
how to make british jolly rancher type candies (my own recipe) Ingredients: 2 cup
LoverGIRL1:
In Romeo and Juliet, Romeo is a helpless romantic who falls in love very easily. He makes decisions based on his emotions instead of thinking things through
unknownnnnnn:
Just Tell Me How many times will you choose the lie before you learn it doesnu2019t protect you it only wears me down? I donu2019t need perfect.
676767:
The clock unwinds in hollow halls, Where once his laughter filled the air, Now silence drapes these empty walls, A boyu2019s love lost beyond repair.
676767:
This year ends wrapped in thoughts of you, And the new year will begin with your wishes too.
Texasroadhouse13:
I need help Find all functions \(f:\mathbb{R}\rightarrow \mathbb{R}\) such that f
Texasroadhouse13:
Prove that all non-trivial zeros of the Riemann zeta function \(\zeta (s)=\sum _{n=1}^{\infty }\frac{1}{n^{s}}\) have a real part equal to \(1/2\).
1 hour ago
2 Replies
0 Medals
18 minutes ago
5 Replies
0 Medals
7 hours ago
14 Replies
0 Medals
10 hours ago
11 Replies
0 Medals
21 hours ago
0 Replies
0 Medals
22 hours ago
2 Replies
0 Medals
1 day ago
2 Replies
0 Medals
1 day ago
1 Reply
0 Medals