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Yanka [14]
4 years ago
7

Isolated neutrons outside the nucleus are unstable. After a typical lifetime of about 15 minutes, they decay into a proton and a

nother particle called a neutrino. Consider a neutron that lives 900 s when at rest relative to an observer. How fast is the neutron moving relative to an observer who measures its life span to be 2070 s
Physics
1 answer:
IRINA_888 [86]4 years ago
5 0

Answer:

The answer is V = 0.9*C

Explanation:

from the relativity formula we have to:

Δt = γ * Δto

Clearing γ:

γ = Δt/Δto

Replacing values:

γ = 2070 s/900 s = 2.3

γ = 1/((1-(V/C)^2)^1/2)

1/((1-(V/C)^2)^1/2) = 2.3

1/(1-(V/C)^2) = 2.3^2

1/(1-(V/C)^2) = 5.29

Clearing V:

V = C * ((1 - (1/5.29))^1/2) = 0.9*C

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An action that has the ability to change an object’s state of motion is
Aleksandr-060686 [28]

Answer:

An unbalanced force

Explanation:

7 0
2 years ago
Which object has the least amount of kinetic energy? a car driving down a road a soccer ball rolling down a hill a bicycle locke
mars1129 [50]
<span> a bicycle locked to a bike rack im pretty sure</span>
7 0
3 years ago
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How long it take a train to cover 630km having a speed of 30 km/hr​
noname [10]

Answer:

21 hours

Explanation:

well 30 x 20 = 600 than 21 = 630

4 0
3 years ago
Two immersion heaters, A and B, are both connected to a 120.0-V supply. Heater A can raise the temperature of 1.00 L of water fr
Inessa05 [86]

Answer:

Ratio of resistance of heater A to resistance of heater B is 5.80

Explanation:

Consider C be the specific heat of water, R₁ and R₂ be the resistance of heater A and heater B respectively.

Given:

Mass of water in heater A, m₁ = 1 L

Mass of water in heater B, m₂ = 5.80 L

Initial temperature, T₀ = 20 ⁰C

Final temperature, T₁ = 90 ⁰C

Time, t = 5 min

Amount of heat required to raise the temperature of water by heaters A and B are given by:

Q₁ = m₁C(T₁ - T₀)       and  

Q₂ = m₂C(T₁ - T₀)

Ratio of power used by both the heaters A and B is:

\frac{P_{1} }{P_{2} } =\frac{Q_{1} }{t} \times\frac{t}{Q_{2} }

Since, time t, temperature difference(T₁ - T₀) and specific heat C are same for both the heaters A and B. So, the above equation becomes:

\frac{P_{1} }{P_{2} } =\frac{m_{1} }{m_{2} }    ...(1)

The relation to determine electrical power for both heaters A and B are:

P_{1}=\frac{V^{2} }{R_{1} }     and

P_{2}=\frac{V^{2} }{R_{2} }

Here V is the voltage applied to both the heaters and is equal.

So, the ratio of electrical power of heaters is:

\frac{P_{1} }{P_{2} } =\frac{R_{2} }{R_{1} }     ....(2)

But according to the problem, the electrical power is converted into the thermal power. So,equation (1) and (2) are equal. Hence,

\frac{m_{1} }{m_{2} } =\frac{R_{2} }{R_{1} }

Substitute the suitable values in the above equation.

\frac{1 }{5.80 } =\frac{R_{2} }{R_{1} }

\frac{R_{1} }{R_{2} }=5.80

6 0
3 years ago
A rock is tossed straight up from the ground with a speed of 21 m/s . When it returns, it falls into a hole 10 m deep.a.) What i
Arte-miy333 [17]

(a) 25.2 m/s

Let's take the initial vertical position of the rock as "zero" (reference height).

According to the law of conservation of energy, the speed of the rock as it reaches again the position "zero" after being thrown upwards is equal to the initial speed of the rock, 21 m/s (in fact, if there is no air resistance, no energy can be lost during the motion; and since the kinetic energy depends only on the speed of the rock:

K=\frac{1}{2}mv^2

and the gravitational potential energy of the rock has not changed, since the rock has returned into its initial position, it means that the speed of the rock should be the same)

This means that we can only analyze the final part of the motion, the one in which the rock falls into the 10 m hole. Since it is a free fall motion, we can find the final speed by using

v^2 = u^2 + 2gd

where

u = 21 m/s is the initial speed of the rock as it enters the hole

g = 9.8 m/s^2 is the acceleration due to gravity

d = 10 m is the depth of the hole

Substituting,

v=\sqrt{u^2 +2gd}=\sqrt{(21 m/s)^2+2(9.8 m/s^2)(10 m)}=25.2 m/s

(b) 4.72 s

The vertical position of the rock at time t is given by

y(t) = v_y t - \frac{1}{2}gt^2

where

v_y = 21 m/s is the initial vertical velocity

Substituting y(t)=-10 m, we can then solve the equation for t to find the time at which the rock reaches the bottom of the hole:

-10 = 21 t - \frac{1}{2}(9.8)t^2\\10+21 t -4.9t^2 = 0

which has two solutions:

t = -0.43 s --> negative, so we discard it

t = 4.72 s --> this is our solution

7 0
4 years ago
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