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Ber [7]
3 years ago
13

A proton with kinetic energy of 1.16×105 eV is fired perpendicular to the face of a large plate that has a uniform charge densit

y of σ = +6.60 μC/m2. What is the magnitude of the force on the proton?
Physics
1 answer:
Nezavi [6.7K]3 years ago
7 0

Answer:

force on the proton = 5.96 × 10^{-14} N

Explanation:

given data

kinetic energy = 1.16 ×10^{5}  eV

charge density of σ = +6.60 μC/m²

solution

we get here force on the proton that is express as

F = qE  ....................1

here q is charge on proton i.e = 1.6 × 10^{-19} C

and E is electric field due to charge i.e E = \frac{\sigma }{2*\epsilon_o }

so put the value in equation 1 we get

force on the proton = 1.6 × 10^{-19} × \frac{6.60*10^{-6}}{2*8.85*10^{-12}}  

force on the proton = 5.96 × 10^{-14} N

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in a railyard a train is being put together from freight cars.An empty freight car coasting 10 m/s strikes a loaded car that is
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2 years ago
Vector has a magnitude of 6.0 m and points 30° north of east. Vector has a magnitude of 4.0 m and points 30° east of north. The
Brut [27]

Answer:

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First, each vector is determined in terms of absolute coordinates:

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\vec A = (6\,m)\cdot (\cos30^{\circ} \,i + \sin 30^{\circ}\,j)

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The resultant vector is obtaining by sum of components:

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5 0
4 years ago
Need some help please
11Alexandr11 [23.1K]

Answer:

x^2\neq -\frac{5}{13}

First option

Explanation:

<u>Operations with functions </u>

Given two functions f, g, we can perform a number of operations with them including addition, subtraction, product, division, composition, and many others .

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f(x)=20x^3-7x^2+3x-7

g(x)=-13x^2-5

We are required to find

\displaystyle \frac{f}{g}(x)

We simply divide f by g as follows

\displaystyle \frac{f}{g}(x)=\frac{20x^3-7x^2+3x-7}{-13x^2-5}

We know rational functions may have problems if the denominator can be zero for some values of x. We must find out if there are such values and exclude them from the domain of the new-found function. We must ensure

-13x^2-5\neq 0

or equivalently

x^2\neq -\frac{5}{13}

Thus the first option is correct

Note: Since x^2 is always a positive number (for x real), our function does not really have any restriction in its domain

8 0
3 years ago
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