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VLD [36.1K]
3 years ago
15

During nuclear fission and fusion, matter that seems to disappear is actually converted into

Physics
2 answers:
iris [78.8K]3 years ago
8 0

Answer:

Energy (I need one more brainlist can i has?)

Explanation:

- Nuclear fusion occurs when two light nuclei fuse together into a heavier nucleus

- Nuclear fission occurs when a heavy, unstable nucleus breaks apart into two or more lighter nuclei

In both processes, the mass of the products is always smaller than the mass of the initial nuclei. This means that part of the initial mass has been converted into something else: into energy, which is released in the process.

The amount of energy released in the process can be calculated by using the famous Einstein's equivalence:

where m is the difference between the mass of the product and the initial mass of the nuclei, and c is the speed of light.

LenKa [72]3 years ago
6 0

Answer:

Energy

Explanation:

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A 250 kg crate is placed on an adjustable inclined plane. If the crate slides down the incline with an acceleration of 0.7 m/s2
stepladder [879]

Answer:

21.2 degrees

Explanation:

Let gravitational acceleration constant g = 9.81 m/s2 directed downward. We can calculate the g component that is parallel to the 25 degree incline:

gsin25^0 = 9.81sin25^0 = 4.15 m/s^2

This parallel component would produce an acceleration of the block. But since the net acceleration is only 0.7 m/s2, there's a friction acceleration that hinders g parallel. This acceleration can be calculated by

4.15 - a_f = a = 0.7

a_f = 4.15 - 0.7 = 3.45 m/s^2

The force of friction would be

F_f = a_fm = 250 * 3.45 = 816.5 N

Friction is a product of normal force and its coefficient

F_f = \mu N = \mu mgcos25^0 = \mu 250*9.81*cos25^0 = 2222.72 \mu

\mu = F / 2222.72 = 816.5 / 2222.72 = 0.388

For the crate to slide down at constant speed, the net acceleration must be 0. In other words, the parallel g must be the same as acceleration caused by friction. Let this incline angle be α

g sin\alpha = a_f = F_f/m = \frac{\mu N}{m} = \frac{\mu mgcos\alpha}{m} = \mu g cos\alpha

sin\alpha = \mu cos\alpha

\frac{sin \alpha}{cos \alpha} = \mu

tan\alpha = \mu = 0.388

\alpha = tan^{-1} 0.388 = 0.37 rad = 0.37*180/\pi \approx 21.2^0

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