Answer:
The spacing is 5.15 μm.
Explanation:
Given that,
Electron with energy = 25 eV
Wave length = 0.25 nm
Separation d= 0.16 mm
Distance D=3.3 m
We need to calculate the spacing
Using formula of width
Put the value into the formula
Hence, The spacing is 5.15 μm.
To calculate the spacing between maxima in a double slit interference pattern, we use the formula x = L * λ / d. Converting the given units to meters and plugging the values into the formula, we find that the spacing between maxima on the screen is approximately 5.14 micro meters.
To calculate the spacing between maxima, we can utilize the formula for double slit interference, θ = λ/d where λ represents the wavelength of the electron, d is the distance between the two slits, and θ is the angle of diffraction. Considering the small angle approximation for tan θ ≈ θ, we get x = L * λ / d, where x is the distance between maxima on the screen, and L is the distance from the slits to the screen.
Firstly, the electron's wavelength needs to be converted from nm to m, resulting in λ = 0.25 * 10^-9 m. Similarly, the slit separation d should be converted from mm to m, giving d = 0.16 * 10^-3 m. Inserting these values into the formula along with L = 3.3 m, we can solve for x.
x = (3.3 m * 0.25 * 10^-9 m) / 0.16 * 10^-3 m =~ 5.14 μm
So, the spacing between maxima on the screen is approximately 5.14 micrometers.
#SPJ11
Part a)
Equation of position with time is given as
since this equation is a quadratic equation
so it will be a parabolic graph between t = 0 to t = 1
part b)
at t = 0.45 s
at t = 0.55 s
now the displacement is given as
so the average velocity is given by
part c)
at t = 0.49 s
at t = 0.51 s
now the displacement is given as
so the average velocity is given by
Answer:
6.4 rpm
Explanation:
= moment of inertia of merry-go-round = 275 kgm²
m = mass of the child = 23 kg
R = radius of the merry-go-round = 2.20 m
= moment of inertia of child after jumping on merry-go-round = mR² = (23) (2.20)² = 111.32 kgm²
Total moment of inertia after child jumps is given as
= + = 275 + 111.32 = 386.32 kgm²
Total moment of inertia before child jumps is given as
= = 275 kgm²
= initial angular speed = 9 rpm
= final angular speed
using conservation of angular momentum
=
(275) (9) = (386.32)
= 6.4 rpm
producers
decomposers
heterotrophs
Answer:
Explanation:
Decomposers is the correct answer
Answer:
Decomposers is the right answer
Explanation:
Maggots are decomposers because they eat the dead bodys for energy
I don't know if the thing I wrote it truse so ya
b. To finally get the hatch open she needs to grab hold of the wheel with her hands on opposite sides and rotate the wheel by exerting a force toward the top of the door on one side while exerting the same force towards the bottom of the door on the opposite side. Is there a net force applied on the wheel? Is there a net torque applied? Explain your answers
Answer:
a) It will be easier to apply all her force as far as possible from the axle
b) There is a net torque applied
Explanation:
a) Applying a larger force far away from the axle of the door produces a larger force on the torque than pushing it near the axle. This is because Increasing the lever arm between the axle and the point at which you push the door increases the torque on the door
b)The door is turning faster and faster because you are exerting a torque on it and its undergoing angular acceleration. There is a net torque which is the addition of the torque applied on the opposite sides of the door