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arsen [322]
3 years ago
13

A dart leaves a toy dart gun with initial velocity of 7.76 m/s, regardless of the angle it is fired. What is the maximum horizon

tal distance that the dart can travel? Assume that the dart gun is fired at ground level.
A. 3.88m

B. More Information is needed

C. 6.14m

D. 12.28m
Physics
1 answer:
geniusboy [140]3 years ago
5 0

Answer:

C. 6.14 m

Explanation:

The maximum horizontal distance travelled by a projectile is given by:

d=\frac{v^2}{g}sin (2\theta)

where

v is the initial velocity

g=9.8 m/s^2 is the acceleration of gravity

\theta is the angle of launch

From the equation, we see that the maximum range is achieved when the projectile is fired at \theta=45^{\circ}.

The dart in the problem has an initial velocity of

v = 7.76 m/s

Substituting into the formula, we find the maximum horizontal distance:

d=\frac{7.76^2}{9.8}sin (2\cdot 45^{\circ}) = 6.14 m

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7.22 Ignoring reflection at the air–water boundary, if the amplitude of a 1 GHz incident wave in air is 20 V/m at the water surf
Serga [27]

Answer:

z = 0.8 (approx)

Explanation:

given,

Amplitude of 1 GHz incident wave in air = 20 V/m

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μr = 1

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depth of water when amplitude is down to  1 μV/m

Intrinsic impedance of air = 120 π  Ω

Intrinsic impedance of  water = \dfrac{120\pi}{\epsilon_r}

Using equation to solve the problem

  E(z) = E_0 e^{-\alpha\ z}

E(z) is the amplitude under water at z depth

E_o is the amplitude of wave on the surface of water

z is the depth under water

\alpha = \dfrac{\sigma}{2}\sqrt{\dfrac{(120\pi)^2}{\Epsilon_r}}

\alpha = \dfrac{1}{2}\sqrt{\dfrac{(120\pi)^2}{80}}

\alpha =21.07\ Np/m

now ,

  1 \times 10^{-6} = 20 e^{-21.07\times z}

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3 years ago
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PLS HELP ME AS QUICK AS POSSIBLE,

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Can you answer 1 and 2, then confirm 3 :))))

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Answer:

Those are all right

Explanation:

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