In a super-heater (A) pressure rises, temperature drops (B) pressure rises, temperature remains constant (C) pressure remains constant and temperature rises (D) both pressure and temperature remains constant

Answers

Answer 1
Answer:

Answer:

i believe that it is d

Explanation:

Answer 2
Answer:

Final answer:

In a super heater, the temperature of the steam rises while the pressure remains constant. This process helps to remove the last traces of moisture from the saturated steam.

Explanation:

In a super heater, the conclusion is that option (C) pressure remains constant and temperature rises is the correct choice. A super heater is a device used in a steam power plant to increase the temperature of the steam, above its saturation temperature. The function of the super heater is to remove the last traces of moisture (1 to 2%) from the saturated steam and to increase its temperature above the saturation temperature. The pressure, however, remains constant during this process because the super heater operates at the same pressure as the boiler.

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A person pushing a stroller starts from rest, uniformly accelerating at a rate of 0.500 m/s2. What is the velocityof the stroller after it has traveled 6.32 m?

Answers

You're going to use the constant acceleration motion equation for velocity and displacement:

(V)final² = (V)initial²+2a(dx)

Given:

a=0.500m/s²

dx=6.32 m

(V)intial=0m

(V)final= UNKNOWN

(V)final= 2.51396m/s

Two narrow slits separated by 0.30 mm are illuminated with light of wavelength 496 nm. (a) How far are the first three bright fringes from the center of the pattern if observed on the screen 130 cm distant? (b) How far are the first three dark fringes from the center of the pattern?

Answers

Answer:

Explanation:

a)

d = separation of the slits = 0.30 mm = 0.30 x 10⁻³ m

λ = wavelength of the light = 496 nm = 496 x 10⁻⁹ m

n = order of the bright fringe

D = screen distance = 130 cm = 1.30 m

x_(n) = Position of nth bright fringe

Position of nth bright fringe is given as

x_(n) =( n D \lambda )/(d)

For n = 1

x_(1) =( (1) (1.30)(496* 10^(-9)))/(0.30* 10^(-3))

x_(1) = 2.15* 10^(-3)m

For n = 2

x_(2) =( (2) (1.30)(496* 10^(-9)))/(0.30* 10^(-3))

x_(2) = 4.30* 10^(-3)m

For n = 3

x_(2) =( (2) (1.30)(496* 10^(-9)))/(0.30* 10^(-3))

x_(2) = 6.45* 10^(-3)m

b)

Position of nth dark fringe is given as

y_(n) =( (2n+1) D \lambda )/(2d)

For n = 1

y_(1) =( (2(1)+1) (1.30)(496* 10^(-9)))/(2(0.30* 10^(-3)))

y_(1) = 3.22* 10^(-3)m

For n = 2

y_(2) =( (2(2)+1) (1.30)(496* 10^(-9)))/(2(0.30* 10^(-3)))

y_(2) = 5.4* 10^(-3)m

For n = 3

y_(3) =( (2(3)+1) (1.30)(496* 10^(-9)))/(2(0.30* 10^(-3)))

x_(3) = 7.5* 10^(-3)m

Two point charges have a total electric potential energy of -24 J, and are separated by 29 cm.If the total charge of the two charges is 45 μC, what is the charge, in μC, on the positive one?
What is the charge, in μC, on the negative one?

Answers

Answer:

The charge of the negative one is 13.27 microcoulombs and the positive one has a charge of 58.27 microcoulombs.

Explanation:

Electric potential energy between two point charges is derived from concept of Work, Work-Energy Theorem and Coulomb's Law and described by the following formula:

U_(e) = (k\cdot q_(A)\cdot q_(B))/(r)(1)

Where:

U_(e) - Electric potential energy, measured in joules.

q_(A), q_(B) - Electric charges, measured in coulombs.

r - Distance between charges, measured in meters.

k - Coulomb's constant, measured in kilogram-cubic meters per square second-square coulomb.

If we know that U_(e) = -24\,J, q_(A) = 45* 10^(-6)\,C+ q_(B), k = 9* 10^(9)\,(kg\cdot m^(3))/(s^(2)\cdot C^(2)) and r = 0.29\,m, then the electric charge is:

-24\,J = -(\left(9* 10^(9)\,(kg\cdot m^(3))/(s^(2)\cdot C^(2)) \right)\cdot (45* 10^(-6)\,C+q_(B))\cdot q_(B))/(0.29\,m)

-6.96 = -405000\cdot q_(B)-9* 10^(9)\cdot q_(B)^(2)

9* 10^(9)\cdot q_(B)^(2)+405000\cdot q_(B) -6.96 = 0(2)

Roots of the polynomial are found by Quadratic Formula:

q_(B,1) = 1.327* 10^(-5)\,C, q_(B,2) \approx -5.827* 10^(-5)\,C

Only the first roots offer a solution that is physically reasonable. The charge of the negative one is 13.27 microcoulombs and the positive one has a charge of 58.27 microcoulombs.

What force causes oppositely charged particles to attract each other? A. Magnetic force B. Compression
C. Electrical Force D. Gravity

Answers

Answer:

It is electrical force

Explanation:

i got it wrong on A P E X  with magnetic hope this helps!

Answer:

The electromagnetic force.

A pair of thin spherical shells with radius r and R, r < R are arranged to share a center. What is the capacitance of the system. If a potential difference V is created between the shells, how much energy is stored between them?

Answers

Answer:

Capacitance =  ( 4π×∈×r×R ) / (R-r)

energy store =   ( 4π×∈×r×R )×V²  / (R-r)

Explanation:

given data

radius = r

radius  = R

r < R

to find out

capacitance and how much energy store

solution

we consider here r is inner radius and R is outer radius

so now apply capacitance C formula that is

C = Q/V    .................1

here Q is charge and V is voltage

we know capacitance have equal and opposite charge so

V = \int\limits^R_r {E} \, dx  

here E = Q / 4π∈k²

so

V = Q / 4π∈ \int\limits^R_r {1/k^2} \, dx

V = Q / 4π∈ × ( 1/r - 1/R )

V = Q(R-r)  /   ( 4π×∈×r×R )

so from equation 1

C = Q/V

Capacitance =  ( 4π×∈×r×R ) / (R-r)

and

energy store is  1/2×C×V²

energy store =   ( 4π×∈×r×R )×V²  / (R-r)

Which equation represents inverse proportionality?Responses

y=m/x
y equals m divided by x

y=mx2+b for nonzero b
y equals m x squared plus b for nonzero b

y=mx
y equals m x

y=mx2

Answers

{ \qquad\qquad\huge\underline{{\sf Answer}}}

Inverse proportionality means that the two terms should be proportional to inverse of each other ~

That is :

\qquad \sf  \dashrightarrow \: y \propto (1)/(x)

And according to given options, only option 1 shows inverse proportionality. where y is inversely proportional to x and m is proportionality constant.

\qquad \sf  \dashrightarrow \: y = (m)/(x)

Final answer:

The equation that represents inverse proportionality in mathematics is y=m/x, where y is inversely proportional to x, and m is the constant of proportionality.

Explanation:

In mathematics, inverse proportionality, or inversely proportional, is a concept where one variable increases when the other variable decreases, and vice versa. It lies at the heart of various mathematical and real-world applications. The equation y=m/x represents inverse proportionality, where 'y' is inversely proportional to 'x'. In this equation, 'm' is the constant of proportionality. As 'x' increases, 'y' decreases given 'm' remains unchanged and vice versa.

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