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Roman55 [17]
3 years ago
11

Two small spherical insulators separated by 2.5 cm, which is much greater than either of their diameters. Both carry positive ch

arge, one +60.0 microCoulombs and the other +6.66 microCoulombs. A third positive charge remains at rest between the two spheres and along the line joining them. What is the position of this charged sphere?
Physics
1 answer:
Zigmanuir [339]3 years ago
5 0

Answer:

1.875 cm from 60 microcoulomb charge.

Explanation:

Let the third charge be Q. Let it be put at x distance from 60 micro coulomb charge for balance.

Force on this charge due to first charge

= \frac{k\times60\times10^{-6}Q}{x^2}

Force on this charge due to second charge

= \frac{k\times6.66\times10^{-6}Q}{(2.5-x)^2}

Since both these forces are equal \frac{k\times60\times10^{-6}Q}{x^2}=\frac{k\times6.66\times10^{-6}Q}{(2.5-x)^2}

\frac{60}{6.66} = \frac{x^2}{(2.5-x)^2}\frac{x}{2.5 -x} = \frac{3}{1}

x = 1.875

1.875 cm from 60 microcoulomb charge.

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Penny puts Fluffy in one wagon and pushes the wagon, once, as hard as she can. Penny puts Butch in the other wagon and pushes it
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if a ball is thrown straight up into the air with an initial velocity of 8080 ft/s, its height in feet after tt second is given
yanalaym [24]

The average velocity for the time period beginning when t=1 and lasting

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Given that a ball is thrown with an initial velocity = 80 ft/s

Let 'y' be the height in feet after 't' seconds.

Given,  y=80t-16t^2 gives the height in 't' seconds.

Average velocity = Rate of change of distance

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The initial time can be taken as 0 s.

When t =1 s, y = 80 - 16 = 64 ft

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(2) t = 0.001 s

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The question is incomplete. Find out the complete question below:

If a ball is thrown straight up into the air with an initial velocity of 80 ft/s, it height in feet after t second is given by  y=80t-16t^2 .Find the average velocity for the time period beginning when t=1 and lasting

(i) 0.01 seconds

(ii) 0.001 seconds

Learn more about average velocity at brainly.com/question/6504879

#SPJ4

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2 years ago
the cross section area of a hole is 725cm^2. Given that the area of a circle is A=3.14r^2 , find the radius of the hole.
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The\ area\ of\ a\ circle\ =  \pi r^2 \\ 725\ cm^2 =  3.14r^2 \\
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2 years ago
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