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mestny [16]
4 years ago
13

23. Challenge: A gas is heated so that it expands from a volume of 1.0L to a volume of 1.5 l. If the

Physics
1 answer:
Natali [406]4 years ago
5 0

<u>417 K is the “final temperature” of the gas</u>.

<u>Explanation</u>:

According to “Charles law” the change in “volume” of a given mass of gas expanded is “directly proportional” to the “temperature” of the given gas expanded. When we keep “pressure” of the gas as constant. Mathematically,

v \alpha T

\frac{v}{T}=\text { constant }

If gas is expanded from initial volume to final volume and initial temperature to final temperature then,

\frac{v_{1}}{T_{1}}=\frac{v_{2}}{T_{2}}

\begin{array}{l}{\text { Where, } v_{1} \text { and } v_{2} \text { are the initial and final volumes of the gas expanded recpectively,}} \\ {T_{1} \text { and } T_{2} \text { are the initial and final temperatures of the gas expanded recpectively }}\end{array}

Given that,

Initial volume is 1.0L

Final volume is 1.5L

\text { Initial temperatureis } 5.0^{\circ} \mathrm{C}=5+273=278 \mathrm{K}

To find final temperature of the gas

Substitute the given values,

\frac{1}{278}=\frac{1.5}{T_{2}}

T_{2}=1.5 \times 278

T_{2}=417 K

Therefore, <u>final temperature of the gas after expanding is 417 K</u>.

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garik1379 [7]

Answer: Hi!

Explanation:

3 0
4 years ago
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What is the reflectivity of a glass surface (n =1.5) in air (n = 1) at an 45° for (a) S-polarized light and (b) P-polarized ligh
Goshia [24]

Answer:

a) R_s = 0.092

b) R_p = 0.085

Explanation:

given,

n =1.5 for glass surface

n = 1 for air

incidence angle = 45°

using Fresnel equation of reflectivity of S and P polarized light

R_s=\left | \dfrac{n_1cos\theta_i-n_2cos\theta_t}{n_1cos\theta_i+n_2cos\theta_t} \right |^2\\R_p=\left | \dfrac{n_1cos\theta_t-n_2cos\theta_i}{n_1cos\theta_t+n_2cos\theta_i} \right |^2

using snell's law to calculate θ t

sin \theta_t = \dfrac{n_1sin\theta_i}{n_2}=\dfrac{sin45^0}{1.5}=\dfrac{\sqrt{2}}{3}

cos \theta_t =\sqrt{1-sin^2\theta_t} = \dfrac{sqrt{7}}{3}

a) R_s=\left | \dfrac{\dfrac{1}{\sqrt{2}}-\dfrac{1.5\sqrt{7}}{3}}{\dfrac{1}{\sqrt{2}}+\dfrac{1.5\sqrt{7}}{3}} \right |^2

R_s = 0.092

b) R_p=\left | \dfrac{\dfrac{\sqrt{7}}{3}-\dfrac{1.5}{\sqrt{2}}}{\dfrac{\sqrt{7}}{3}+\dfrac{1.5}{\sqrt{2}}} \right |^2

R_p = 0.085

3 0
3 years ago
Light travels at 300,000 km per second. Mars is 56 million km away from Earth. How many seconds does it take light to travel fro
alina1380 [7]

Answer:

<em> It takes 186.67 second for the light to travel from Mars to earth.</em>

Explanation:

Light: Light is a visible form of energy which is radiated outward from a source. Light travels in a straight line, and this phenomenon is called rectilinear propagation of light.

S = d/t .......................... Equation 1

making t the subject of the equation

t = d/S ......................... Equation 2

Where S = speed of light, d = distance between the earth and Mars, t = time

<em>Given: d = 56000000 km, S = 300000 km per seconds.</em>

<em>Substituting these values into equation 2</em>

<em>t = 56000000/300000</em>

<em>t = 186.67 seconds.</em>

<em>Thus it takes 186.67 second for the light to travel from Mars to earth.</em>

4 0
3 years ago
A projectile is fired with an initial speed of 37.6 m/s at an angle of 43.6° above the horizontal on a long flat firing range. P
Olenka [21]

Answer:

A) The maximum height reached by the projectile is 34.3 m.

B) The total time in the air is 5.29 s.

C) The range of the projectile is 144 m.

D) The speed of the projectile 1.80 s after firing is 28.4 m/s.

Explanation:

Please, see the attached figure for a better understanding of the problem.

The position and velocity vectors of the projectile at time "t" are as follows:

r = (x0 + v0 · t · cos α, y0 + v0 · t · sin α + 1/2 · g · t²)

v = (v0 · cos α, v0 · sin α + g · t)

Where:

r = position vector at time "t"

x0 = initial horizontal position.

v0 = initial velocity.

t = time.

α = launching angle.

y0 = initial vertical position.

g = acceleration due to gravity (-9.8 m/s² considering the upward direction as positive).

v = vector position at time t

Let´s place the origin of the frame of reference at the launching point so that x0 and y0 = 0.

A) At the maximum height, the vertical component of the velocity is 0 (see figure). Then, using the equation for the y-component of the velocity vector, we can obtain the time at which the projectile is at its maximum height:

vy = v0 · sin α + g · t

0 = 37.6 m/s · sin 43.6° - 9.8 m/s² · t

- 37.6 m/s · sin 43.6° / -9.8 m/s² = t

t = 2.65 s

The height of the projectile at this time will be the maximum height. Then, using the equation of the y-component of the vector position:

y = y0 + v0 · t · sin α + 1/2 · g · t²               (y0 = 0)

y = 37.6 m/s · 2.65 s · sin 43.6° - 1/2 · 9.8 m/s² · (2.65)²

y = 34.3 m

The maximum height reached by the projectile is 34.3 m.

B) When the projectile reaches the ground, the y-component of the position vector is 0 (see vector "r final" in the figure). Then:

y = y0 + v0 · t · sin α + 1/2 · g · t²

0 = 37.6 m/s · t · sin 43.6° - 1/2 · 9.8 m/s² · t²

0 = t · (37.6 m/s · sin 43.6° - 1/2 · 9.8 m/s² · t)          (t = 0, the initial point)

0 = 37.6 m/s · sin 43.6° - 1/2 · 9.8 m/s² · t

- 37.6 m/s · sin 43.6° /- 1/2 · 9.8 m/s² = t

t = 5.29 s

The total time in the air is 5.29 s.

C) Having the total time in the air, we can calculate the x-component of the vector "r final" (see figure) to obtain the horizontal distance traveled by the projectile:

x = x0 + v0 · t · cos α

x = 0 m + 37.6 m/s · 5.29 s · cos 43.6°

x = 144 m

The range of the projectile is 144 m.

D) Let´s find the velocity vector at that time:

v = (v0 · cos α, v0 · sin α + g · t)

vx = v0 · cos α

vx = 37.6 m/s · cos 43.6°

vx = 27.2 m/s

vy = v0 · sin α + g · t

vy = 37.6 m/s · sin 43.6° - 9.8 m/s² · 1.80 s

vy = 8.29 m/s

Then, the vector velocity at  t =  1.80 s will be:

v = (27.2 m/s, 8.29 m/s)

The speed is the magnitude of the velocity vector:

|v| =\sqrt{(27.2 m/s)^{2} +(8.29 m/s)^{2}} = 28.4 m/s

The speed of the projectile 1.80 s after firing is 28.4 m/s.

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3 years ago
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SashulF [63]
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