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Dmitry_Shevchenko [17]
4 years ago
12

Low-grade uranium ore contains a fraction of a percent (by weight) of uranium; very high-grade ore (as is found in some deposits

in Canada) can contain up to 20% uranium.
A) If energy is extracted from uranium by fission of 235U (0.72% of naturally occurring uranium), then how large a percentage of uranium in ore is necessary to make a tonne of uranium ore equivalent (in terms of energy) to a tonne of coal?
Physics
1 answer:
kolezko [41]4 years ago
6 0

Answer:

2.857 gm

Explanation:

<u>Step 1: Energy from uranium fission </u>

The ratio of energy reeled from uranium to coal= 2.5 million times=2.5*10⁶

<u>step2: mass of uranium 235 required </u>

To get the same energy that of 1 ton coal, the mass reuied will be = (1/2.5) * 10⁻⁶ ton=0.4 * 10⁻³ Kg

where we have taken 1 ton = about 1000Kg

<u>step3: mass of uranium </u>

mass of u-235 = 70% of natural Uranium=0.7 Mu

So Mu= (1/0.7 )* mass of U-235=(0.4 * 10⁻³ Kg)/0.7=0.571 gm

<u>Step 4: Mass of ore </u>

mass of Mu = 20% of ore=0.2 M

So, mass of ore= (1/0.2 )* mass of MU-=(0.571)/0.2 gm=2.857 gm

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On a planet with different gravity, would the molarity of water be different? explain your reasoning.
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On a planet with different gravity, the molarity of water won't be different as water produces regular natural gravity.

<h3>How to explain the gravity?</h3>

Although sunlight is the energy source, gravity is the main factor driving the water cycle. The Earth's gravity pulls matter downward and toward its center. Gravity is the force that attracts two objects. It pushes water downhill and precipitation from the clouds. Air and ocean water are also moved by gravity.

We understand that even if the gravitational pull varies throughout the universe, the molarity of water would be constant everywhere. This is thus because a substance's mass is unaffected by gravity; only its weight is. The quantity (or mass, indirectly) of a solute is used to calculate the molarity.

Here, on a planet with different gravity, the molarity of water won't be different as water produces regular natural gravity.

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1 year ago
Freefalling object starts from rest after falling for six seconds what will be its velocity
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Answer:

60m/s

Explanation:

since the object is falling under the influence of gravity, the formula is

v = u +gt

before the fall, the object is at rest then

u = 0m/s

v = 0 + 10×6 because acceleration due to gravity is g which is given as 10m/s2

therefore, v = 60m/s

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You are less likely to see a total solar eclipse than a total lunar eclipse because a. the moon’s shadow covers all of Earth dur
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The force shown in the force vs. time diagram in Figure P6.15 acts on a 1.5-kg object. Find (a) the impulse of the force, (b) th
Eduardwww [97]

(a) The impulse of the force is 8 N.s

(b) The final velocity of the object if it is initially at 5.33 m/s

(c) The final velocity of the object if it is initially moving along the x - axis with velocity of 22.0 m/s is 3.33 m/s

<h3>What is impulse?</h3>

The change in momentum is equal to the product of impact force applied while colliding and time for that impact.

Impulse = F. Δt  = m (Vf -Vi)

where, Vf is the final velocity and Vi is the initial velocity.

Given, the force shown in the force vs. time diagram acts on a 1.5-kg object.

(a) Impulse is given by

Impulse = F. Δt

Put the values, we get

Impulse = 2x3 + 1/2 x2x2

Impulse = 6+2 = 8N.s

Thus, the impulse from the graph is 8 N.s

(b)

Impulse= F. Δt  = m (Vf -Vi)

Substitute the values into the expression, we get

8 = 1.5 x (Vf  - 0)

Vf  = 5.33 m/s

Thus, the final velocity of the object if it is initially at 5.33 m/s

(c)

Impulse= F. Δt  = m (Vf -Vi)

Substitute the values into the expression, we get

8 = 1.5 x (Vf  +2)

Vf  = 3.33 m/s

Thus the final velocity of the object if it is initially moving along the x - axis with velocity of 22.0 m/s is 3.33 m/s.

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2 years ago
A Newton is the amount of force applied to a 1 kg object that will cause it to have an acceleration of 1 m/s2.
yarga [219]
True
1 newton of force is the force required to accelerate an object with a mass of 1 kilogram 1 meter per second each second.
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