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Lina20 [59]
3 years ago
13

A body on a 20m high cli drops a stone. One second later, he throws

Physics
1 answer:
kicyunya [14]3 years ago
7 0
<h3><u>We are given:</u></h3>

<em>Taking the downward direction as positive</em>

Stone 1:

Initial velocity (u) = 0 m/s

Acceleration (a) = 10 m/s²

Time taken to reach the ground (t) = t seconds

Distance covered (s) = 20 m

Stone 2:

Initial velocity (u) = u m/s

Acceleration (a) = 10 m/s²

Time taken to reach the ground (t) = (t-1) seconds  

<em>[where t is the time taken by stone 1]</em>

Distance covered (s) = 20 m

__________________________________________________________

<h3><u>Time taken by the Stones to reach the ground:</u></h3>

Stone 1:

Using the second equation of motion:

s = ut + 1/2*at²

<em>replacing the variables for Stone 1</em>

20 = (0)(t) + 1/2(10)(t)²

20 = 5t²

<em>Dividing both sides by 5</em>

t² = 4

<em>Taking the square root of both the sides</em>

t = 2 seconds

Hence, Stone 1 reaches the ground in 2 seconds

Stone 2:

The time taken by Stone 2 to reach the ground depends on the time taken by stone 1. Since we defined the time taken by stone 2 as:

Time taken by Stone 2 = (Time taken by Stone 1) - 1

<em>replacing the values:</em>

Time taken by Stone 2 = 2 - 1

Time taken by Stone 2 = 1 second

Hence, Stone 2 will reach the ground in 1 second

__________________________________________________________

<h3><u>Initial Velocity of Stone 2:</u></h3>

According to the second equation of motion:

s = ut + 1/2 at²

<em>replacing the values for Stone 2</em>

20 = (u)(1) + 1/2(10)(1)²

20 = u + 5

u = 15 m/s

Therefore, the Stone 2 is thrown at a velocity of 15 m/s downwards

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x = 102.33 m

Explanation:

Given that,

Position where a forest ranger stands is 35 m above the ground. The angle of depression to the base of the fire is 20. We need to find how far from the tower is the fire.

Let the distance is x. We can find x using trigonometry as follows :

\sin\theta=\dfrac{\text{perpendicular}}{\text{hypotenuse}}\\\\\sin(20)=\dfrac{35}{x}\\\\x=\dfrac{35}{\sin(20)}\\\\x=102.33\ m

Hence, the fire is at a distance of 102.33 m from the fire.

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3 years ago
A certain thin lens is made of glass with refraction index ????lens=1.500. In air, where the index of refraction is 1.000, the l
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Answer:

The focal length of the lens in ethyl alcohol is 41.07 cm.

Explanation:

Given that,

Refractive index of glass= 1.500

Refractive index of air= 1.000

Refractive index of ethyl alcohol = 1.360

Focal length = 11.5 cm

We need to calculate the focal length of the lens in ethyl alcohol

Using formula of focal length for glass air system

\dfrac{1}{f}=(n_{g}-n_{a})(\dfrac{1}{R_{1}}-\dfrac{1}{R_{2}})

Using formula of focal length for glass ethyl alcohol system

\dfrac{1}{f'}=(n_{g}-n_{ethyl})(\dfrac{1}{R_{1}}-\dfrac{1}{R_{2}})

Divided equation (II) by (I)

\dfrac{f'}{f}=\dfrac{n_{g}-n_{a}}{n_{g}-n_{ethyl}}

Where, n_{g} = refractive index of glass

n_{a} = refractive index of air

n_{ethyl} = refractive index of ethyl

Put the value into the formula

\dfrac{f'}{11.5}=\dfrac{1.500-1.000}{1.500-1.360}

\dfrac{f'}{11.5}=\dfrac{25}{7}

f'=\dfrac{25}{7}\times11.5

f'=41.07\ cm

Hence, The focal length of the lens in ethyl alcohol is 41.07 cm.

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4 years ago
You hear three beats per second when two sound tones are generated. The frequency of one tone is known to be 610 Hz. The frequen
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Answer:

F. Either B or C

Explanation:

The beat frequency is the difference of two frequencies of two waves.

Here, one wave has frequency 610 Hz and the beat frequency is 3 beats per second.

It is not mentioned which has a higher frequency. So, there are two possiblities.

\Delta f=|610-613|=3

or

\Delta f=|610-607|=3

Hence, the frequency of the other wave is 613 or 607.

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4 years ago
1HP is written in an electric motor. what does it mean?​
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Answer:

1HP is 1 Horse Power,

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