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dedylja [7]
3 years ago
14

A particle m is thrown vertically upward with an initial velocity v. Assuming a resisting medium proportional to the velocity, w

here the proportionality factor is c, calculate the velocity with which the particle will strike the ground upon its return if there is a uniform gravitational field.
Physics
1 answer:
m_a_m_a [10]3 years ago
8 0

Answer:v_0=v\sqrt{\frac{g-vc}{g+vc}}

Explanation:

Given

v=initial velocity

resisting acceleration =cv

also gravity is opposing the upward motion

Therefore distance traveled during upward motion

v^2_f-v^2=2as

Where a=cv+g

0-v^2=2(cv+g)s

s=\frac{v^2}{2(cv+g)}

Now let v_0 be the velocity at the ground

v^2_0-0=2(g-vc)s

substituting s value

v^2_0=v^2\frac{g-vc}{(cv+g)}

v_0=v\sqrt{\frac{g-vc}{g+vc}}

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A 50 gram meterstick is placed on a fulcrum at its 50 cm mark. A 20 gram mass is attached at the 12 cm mark. Where should a 40 g
alekssr [168]

Answer:

The 40g mass will be attached at 69 cm

Explanation:

First, make a sketch of the meterstick with the masses placed on it;

--------------------------------------------------------------------------

               ↓                    Δ                      ↓

             20 g.................50 cm.................40g

                         38 cm                  y cm  

Apply principle of moment;

sum of clockwise moment = sum of anticlockwise moment

40y = 20 (38)

40y = 760

y = 760 / 40

y = 19 cm

Therefore, the 40g mass will be attached at 50cm + 19cm = 69 cm

              12cm             50 cm              69cm

--------------------------------------------------------------------------

               ↓                    Δ                      ↓

             20 g.................50 cm.................40g

                         38 cm                 19 cm                                              

                                                                                                                                                                                                                                                                                                                                                                                                                                                                                   

5 0
3 years ago
An advanced computer sends information to its various parts via infrared light pulses traveling through silicon fibers (n = 3.50
sasho [114]

Answer:

d = 6.43 cm

Explanation:

Given:

- Speed resistance coefficient in silicon n = 3.50

- Memory takes processing time t_p = 0.50 ns

- Information is to be obtained within T = 2.0 ns

Find:

- What is the maximum distance the memory unit can be from the central processing unit?

Solution:

- The amount of time taken for information pulse to travel to memory unit:

                            t_m = T - t_p

                            t_m = 2.0 - 0.5 = 1.5 ns

- We will use a basic relationship for distance traveled with respect to speed of light and time:

                           d = V*t_m

- Where speed of light in silicon medium is given by:

                           V = c / n

- Hence,              d = c*t_m / n

-Evaluate:           d = 3*10^8*1.5*10^-9 / 3.50

                           d = 0.129 m 12.9 cm

- The above is the distance for pulse going to and fro the memory and central unit. So the distance between the two is actually d / 2 = 6.43 cm

8 0
3 years ago
Gray used a pulley to lift a 300 N object a distance of 3 m. It took Gray 30 seconds to lift the object. How much power did gray
DaniilM [7]
The answer is c ok















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6 0
3 years ago
How do you calculate the effective resistance in a parallel circuit?
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8 0
3 years ago
A golfer hits a golf ball at an angle of 25 degrees to the ground at a speed of 76 m/s. If the gold ball covers a horizontal dis
Lady bird [3.3K]

The ball's horizontal position <em>x</em> and vertical position <em>y</em> at time <em>t</em> are given by

<em>x</em> = (76 m/s) cos(25º) <em>t</em>

<em>y</em> = (76 m/s) sin(25º) <em>t</em> - 1/2 <em>g</em> <em>t</em>²

where <em>g</em> = 9.80 m/s² is the magnitude of the acceleration due to gravity.

The ball's initial vertical velocity is (76 m/s) sin(25º) ≈ 32.12 m/s.

Its initial horizontal velocity is (76 m/s) cos(25º) ≈ 68.88 m/s.

The ball stays in the air for as long as <em>y</em> > 0. Solve <em>y</em> = 0 for <em>t</em> :

(76 m/s) sin(25º) <em>t</em> - 1/2 <em>g</em> <em>t</em>² = 0

<em>t</em> ((76 m/s) sin(25º) - 1/2 <em>g</em> <em>t </em>) = 0

<em>t</em> = 0   or   (76 m/s) sin(25º) - 1/2 <em>g</em> <em>t</em> = 0

Ignore the first solution.

(76 m/s) sin(25º) - 1/2 <em>g</em> <em>t</em> = 0

(76 m/s) sin(25º) = (4.90 m/s²) <em>t</em>

<em>t</em> = (76 m/s) sin(25º) / (4.90 m/s²)

<em>t</em> ≈ 6.55 s

Recall that

<em>v</em>² - <em>u</em>² = 2 <em>a</em> ∆<em>y</em>

where <em>u</em> and <em>v</em> denote initial and final velocities, <em>a</em> is acceleration, and ∆<em>y</em> is displacement. At maximum height, the ball has zero vertical velocity, and taking the ball's starting position on the ground to be the origin, ∆<em>y</em> refers to the maximum height. So we have

0² - ((76 m/s) sin(25º))² = 2 (-<em>g</em>) ∆<em>y</em>

∆<em>y</em> = ((76 m/s) sin(25º))² / (2<em>g</em>)

∆<em>y</em> ≈ 52.6 m

5 0
3 years ago
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