Physics, asked by Abhisrivastava5928, 10 months ago

Six equal resistances each 4 ohm are conne ted together making the arms of tetrahedron

Answers

Answered by Anonymous
1

Explanation:

what is the resistance between any two corners. ... If we stretch QPO.. into a straight wire it will be in series.. ... and Pr are different wires they are connected in parallel connection with the resistances from 1 nd 2..1/R(p)=1/R1+1/R2+1/R3+1/R4.....1/4+1/4+1/8

Answered by Anonymous
3

Answer:

Resistors can be regarded as line segments each with some positive

> real number resistance. When resistors are linked in series (so that

> to get from point A to point B requires that you go through all of

> them) the total resistance between points A and B is the sum of the

> individual resistances. When resistors are linked in parallel (so

> that to get from point A to point B you can go through any one of

> them), the *reciprocal* of the total resistance is the sum of the

> *reciprocals* of the individual resistances. If there is no path at

> all between two points, the resistance is infinite. Between any point

> and itself, the resistance is zero.

>

> To keep it simple, all resistors in the following problems will have

> the same resistance, 1 ohm.

>

> Puzzle 1: What is the resistance between the opposite corners of a

> square, if there's a resistor from each corner to each other corner

> (i.e. six resistors, three of which meet at each corner).

>

> Puzzle 2: For each of the five regular solids (tetrahedron, cube,

> etc), what's the resistance between adjacent vertices, if each edge

> is a resistor?

>

> Puzzle 3: What is the resistance between adjacent points in an

> infinite two-dimensional grid of resistors (i.e. like a flyscreen

> made entirely of resistors, or a piece of standard graph paper).

>

> Puzzle 4: Like puzzle 3, only with an infinite *three*-

> dimensional grid (i.e. like a jungle-gym). (Extend this to even

> higher dimensions if you like.)

>

> Puzzle 5: For puzzles 3 and 4, what if the points weren't adjacent?

> What's the resistance between the point 0,0 and the point X,Y? Or

> between 0,0,0 and X,Y,Z?

>

> Puzzle 6: Is there any arrangement of resistors which

Similar questions