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sasho [114]
4 years ago
13

A diver running 1.8 m/s dives out horizontally from the edge of a vertical cliff and reaches the water below 3s later. How high

was the cliff and how far from its base did the diver hit the water?work needed
Physics
1 answer:
Marysya12 [62]4 years ago
6 0

We use kinematic equation,

h=ut+\frac{1}{2} gt^2

Here, h is vertical height, u is initial vertical velocity, t is time taken and g is acceleration due to gravity.

As diver dives out horizontally, his velocity is directed horizontally; that is, the initial vertical velocity is 0. So above equation becomes

h=\frac{1}{2} gt^2

Given, t =3 s.

Therefore,

h=\frac{1}{2}\times 9.8m/s^2(3\ s)^2 =0.5\times 9.8 m/s^2\times 9 s^2\\\\h=44.1\ m.

Now the horizontal distance of the diver to hit the water from base,  

=1.8\ m/s \times 3\ s=5.4\ m

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Suppose the collision between the packages is perfectly elastic. To what height does the package of mass m rebound?
Hitman42 [59]

The height, h to which the package of mass m bounces to depends on its initial velocity, v and the acceleration due to gravity, g and is given below:

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<h3>What are perfectly elastic collision?</h3>

Perfectly elastic collisions are collisions in which the momentum as well as the energy of the colliding bodies is conserved.

In perfectly elastic collisions, the sum of momentum before collision is equal to the momentum after collision.

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\frac{mv^{2}}{2} = mgh

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4 years ago
An electron is projected with an initial speed vi = 4.60 × 105 m/s directly toward a very distant proton that is at rest. Becaus
frutty [35]

Answer:

2.99\times 10^{-19}\ m

Explanation:

<u>Given:</u>

  • u = initial velocity of the electron = 4.60\times 10^5\ m/s
  • v = final velocity of the electron = 3u
  • x = initial position of the electron from the proton = very distant =  \infty

<u>Assume:</u>

  • m = mass of an electron = 9.1\times10^{-31}\ kg
  • e = magnitude of charge on an electron = 1.6\times10^{-19}\ C
  • p = magnitude of charge on an proton = 1.6\times10^{-19}\ C
  • k = Boltzmann constant = 9\times 10^9\ Nm^2/C^2
  • y = final position of the electron from the proton
  • \Delta K = change in kinetic energy of the electron
  • W = work done by the electrostatic force
  • F = electrostatic force
  • r = instantaneous distance of the electron from the proton

Let us first calculate the work done by the electrostatic force.

W=\int Fdr\\\Rightarrow W = \int \dfrac{kep}{r^2}dr\\\Rightarrow W = kep\int \dfrac{1}{r^2}dr\\\Rightarrow W = kep\left | \dfrac{1}{r} \right |_{y}^{x}\\\Rightarrow W = kep\left ( \dfrac{1}{x}-\dfrac{1}{y} \right )\\\Rightarrow W = kep\left ( \dfrac{1}{x}-\dfrac{1}{\infty} \right )\\\Rightarrow W =\dfrac{kep}{x}

Using the principle of the work-energy theorem,

As only the electrostatic force is assumed to act between the two charges, the kinetic energy change of the electron will be equal to the work done by the electrostatic force on the electron due to proton.

\therefore \Delta K = W\\\Rightarrow \dfrac{1}{2}m(v^2-u^2)= \dfrac{kep}{x}\\\Rightarrow \dfrac{1}{2}m((3u)^2-u^2)= \dfrac{kep}{x}\\\Rightarrow \dfrac{1}{2}m(8u^2)= \dfrac{kep}{x}\\\Rightarrow x= \dfrac{2kep}{8mu^2}\\\Rightarrow x= \dfrac{2\times 9\times 10^9\times 1.6\times10^{-19}\times 1.6\times10^{-19}}{8\times 9.1\times10^{-31}\times (4.60\times 10^5)^2}\\\Rightarrow x=2.99\times 10^{-10}\ m\leq

Hence, the electron is at a distance of 2.99\times 10^{-10}\ m when the electron instantaneously has speed of three times the initial speed.

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