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Fittoniya [83]
2 years ago
6

(d) A beam of white light shines onto a sheet of white paper. An identical beam of light shines onto a mirror. The light is scat

tered from the paper and reflected from the mirror.
Physics
1 answer:
irakobra [83]2 years ago
5 0
QUESTION:-A beam of white light shines onto a sheet of white paper. An identical beam of light shines onto a mirror. The light is scattered from the paper and reflected from the mirror.
Describe how scattering by paper and reflection by a mirror are different from each other.


ANSWER: Scattering sends or reflects light from each point on the object in all directions, whereas reflection sends light from each point on the object in one direction only (or to one point)
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Some plants disperse their seeds when the fruit splits and contracts, propelling the seeds through the air. The trajectory of th
Anton [14]

Answer:

Option B, 93 cm

Explanation:

An diagram of the seed's motion is attached to this solution.

This is very close to a projectile motion question. And the quantity to be calculated, how far along the grant a seed released would travel is called the Range.

And this would be obtained from the equations of motion,

First of, the height of the plant is related to some quantities of the motion with this relation.

H = u(y) t + 0.5g(t^2)

U(y) = initial vertical component of velocity = 0 m/s, H = height at which motion began, = 20cm = 0.2 m

That means t = √(2H/g)

The horizontal distance covered, R,

R = u(x) t + 0.5g(t^2) = u(x) t (the second part of the equation goes to zero as the vertical component of the acceleration of this motion is 0)

(substituting the t = √(2H/g) derived from above

R = u(x) √(2H/g)

Where u(x) = the initial horizontal component of the bomb's velocity = maximum initial speed, that is, 4.6 m/s, H = vertical height at which the seed was released = 20 cm = 0.2 m, g = acceleration due to gravity = 9.8 m/s2

R = 4.6 √(2×0.2/9.8) = 0.929 m = 0.93 m = 93 cm. Option B.

QED!

6 0
2 years ago
Read 2 more answers
A 1500 kg car traveling at 20 m/s suddenly runs out of gas while approaching the valley shown in the figure. The alert driver im
geniusboy [140]

Answer:

v_f = 17.4 m / s

Explanation:

For this exercise we can use conservation of energy

starting point. On the hill when running out of gas

          Em₀ = K + U = ½ m v₀² + m g y₁

final point. Arriving at the gas station

         Em_f = K + U = ½ m v_f ² + m g y₂

energy is conserved

         Em₀ = Em_f

         ½ m v₀ ² + m g y₁ = ½ m v_f ² + m g y₂

        v_f ² = v₀² + 2g (y₁ -y₂)

         

we calculate

        v_f ² = 20² + 2 9.8  (10 -15)

        v_f = √302

         v_f = 17.4 m / s

8 0
2 years ago
abin is doing work by lifting a bowling ball. Which statement could be made about the energy in this situation?
PtichkaEL [24]
The statement that could be made about the energy in this situation would be :
It being transferred from his arms muscles to the ball.

The muscle contraction from his arms created a force that could be used to lift the ball up.<span />
8 0
2 years ago
Read 2 more answers
A projectile is launched from the ground with an initial velocity of 12ms at an angle of 30° above the horizontal. The projectil
netineya [11]

vi^{2}sin2thita/g =12^{2}sin2[30]/9.8=12.7Answer:

Explanation:

range is given as

6 0
2 years ago
Read 2 more answers
The Deligne Dam on the Cayley River is built so that the wall facing the water is shaped like the region above the curve y=0.3x2
ki77a [65]

Answer:

 F = 1.65 10⁸ N

Explanation:

In this pressure problem we have to use the definition of pressure

             P = dF / dA

            dF = P dA

we already have the expression for force and the pressure in a liquid is

            P = Po + rho g (H-y)

Where Po is the atmospheric pressure acting on both sides of the dam, whereby its contribution is canceled and (H-y) is the distance from the surface

Let's look for an expression for the area differential

            A = xy

            dA = dx dy

            y = 0.3 x²

            x = √(y/0.3)

Let's build our equation with these expressions and integrate between the initial limit where the height is measured from the bottom of the dam y = 0, x = 0 to the upper limit, let's call it H = 200m, x = RA y / 0.3 and F = 0

           ∫ dF = ∫ (ρ g (H-y) dx dy

           -F = ρ g [∫∫ H dy dx - ∫∫ ydy dx]

           F = ρ g [∫ H x dy - ∫ x2√2 / 2 dy

Let's evaluate between the limits of integration

           F = ρ g [∫ (H (√y /√0.3) dy - ∫ y/0.3 1/2 dy

           F = ρ g (H /√0.3 ∫ √y dy - 1 /0.6 ∫ y dy)

Let's do the second integral

           F = ρ g (H/√0.3 y^{3/2}) 2/3 - 1/0.6  y2 / 2)

           F = ρ g (2H/3√0.3 y^{3/2})  - 1/1.2  y2 )

We evaluate at the limits

          Y = 0

          Y = 38 m

         

          F = 1000 9.8 (2 200/3√3  √38³  - 1/1.2 38²)

          F = 9800 (18032 - 1203)

          F = 1.65 10⁸ N

5 0
2 years ago
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