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Anna11 [10]
3 years ago
15

A ball is kicked horizontally from the top of a 150 meter tall building. The ball lands 200m from the base of the building. what

is the initial Velocity in the Horizontal direction?
positive
negative
scalar ​
Physics
1 answer:
nevsk [136]3 years ago
7 0

The initial velocity in the horizontal direction will be positive.

Answer: Option A

<u>Explanation:</u>

As the ball threw off the building, the ball will follow a projectile path with free fall. So the velocity components will split as horizontal and the vertical velocity. The horizontal components of velocity remain same but the vertical velocities vary at rate of 9.8 m/s (approx. 10 m/s) as the ball will be reaching the ground due to free fall.

So gravity will act upon the ball leading to exhibit acceleration due to gravity will falling. Thus with the help of second equation of motion, we can determine the time taken by the ball to reach the ground from a height of 150 m. As the second equation of motion is

                      s=u t+\frac{1}{2} a t^{2}

As the initial velocity of the ball before thrown is zero, u = 0 and as the ball is exhibiting a free fall, so acceleration a will be equal to acceleration due to gravity g. And the displacement performed by the ball will equal to height of the building.

Thus,

                    150=(0 \times t)+\left(\frac{1}{2} \times g \times t^{2}\right)

                    150=\left(\frac{1}{2} \times 10 \times t^{2}\right)

                    t^{2}=\frac{150 \times 2}{10}=30

Thus, the time taken for crossing the cliff is t = 5.5 s.

Now the distance at which the ball falls far from the base of the building is given as 200 m. So the horizontal velocity with which the ball is thrown can be found as,

                    \text {Horizontal velocity}=\frac{\text {Distance}}{\text {Time}}=36.36 \mathrm{m} / \mathrm{s}

Thus, the horizontal velocity is positive.

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A coil of 40 turns is wrapped around a long solenoid of cross-sectional area 7.5×10−3m2. The solenoid is 0.50 m long and has 500
defon

To solve this problem it is necessary to apply the concepts related to mutual inductance in a solenoid.

This definition is described in the following equation as,

M = \frac{\mu_0 N_1 N_2A_1}{l_1}

Where,

\mu =permeability of free space

N_1 = Number of turns in solenoid 1

N_2 = Number of turns in solenoid 2

A_1= Cross sectional area of solenoid

l = Length of the solenoid

Part A )

Our values are given as,

\mu_0 = 4\pi *10^{-7}H/m

N_1 = 500

N_2 = 40

A = 7.5*10^{-4}m^2

l = 0.5m

Substituting,

M = \frac{\mu_0 N_1 N_2A_2}{l_1}

M = \frac{(4\pi *10^{-7})(500)(40)(7.5*10^{-4})}{0.5}

M = 3.77*10^{-4}H

PART B) Considering that many of the variables remain unchanged in the second solenoid, such as the increase in the radius or magnetic field, we can conclude that mutual inducantia will appear the same.

8 0
4 years ago
A wave travels at 295 m/s and has a wavelength of 2.50 m. What is the frequency of the wave?
posledela

Answer:

118\; \rm Hz.

Explanation:

The frequency f of a wave is equal to the number of wave cycles that go through a point on its path in unit time (where "unit time" is typically equal to one second.)

The wave in this question travels at a speed of v= 295\; \rm m\cdot s^{-1}. In other words, the wave would have traveled 295\; \rm m in each second. Consider a point on the path of this wave. If a peak was initially at that point, in one second that peak would be

How many wave cycles can fit into that 295\; \rm m? The wavelength of this wave\lambda = 2.50\; \rm m gives the length of one wave cycle. Therefore:

\displaystyle \frac{295\;\rm m}{2.50\; \rm m} = 118.

That is: there are 118 wave cycles in 295\; \rm m of this wave.

On the other hand, Because that 295\; \rm m of this wave goes through that point in each second, that 118 wave cycles will go through that point in the same amount of time. Hence, the frequency of this wave would be

Because one wave cycle per second is equivalent to one Hertz, the frequency of this wave can be written as:

f = 118\; \rm s^{-1} = 118\; \rm Hz.

The calculations above can be expressed with the formula:

\displaystyle f = \frac{v}{\lambda},

where

  • v represents the speed of this wave, and
  • \lambda represents the wavelength of this wave.

6 0
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Answer:

The SI unit of length verified globally is meters(m)

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