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Elena-2011 [213]
3 years ago
14

The golden gate bridge in san francisco, california is 227.4 meters above mean sea level (msl). what is the maximum distance awa

y that an observer approaching the bridge will see the top of the highest tower? assume the eye height for a person on the boat deck is 4.3 meters above msl.
Physics
1 answer:
Ostrovityanka [42]3 years ago
8 0

A normal human being can rotate his neck at maximum angle of 70 degree at one stretch

So here the maximum angle is 70 degree upto which he can see the height

now we will have

tan\theta = \frac{H}{d}

tan70 = \frac{227.4 - 4.3}{d}

now we have

d = 81.2 m

so he is able to see the top at minimum distance of 81.2 m from that gate

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How much does light bend? When light travels from air into water, it slows down, causing it to change direction slightly. This change of direction is called refraction. When light enters a more dense substance (higher refractive index), it 'bends' more towards the normal line.

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The volume of the balloon increases in the upper atmosphere.

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An object of mass, m1 with a velocity, v1 collides with another object at rest (v2 = 0) with a mass, m2. After the collision, m1
goblinko [34]

Answer:

v"_{1} = v_{1} tanΘ

v^{"} _{2} = \frac{m_{1}v_{1}}{m_{2}cos}Θ

Θ = tan^{-1}(\frac{v^{"} _{1} }{v_{1} } )

Explanation:

Applying the law of conservation of momentum, we have:

Δp_{x = 0}

p_{x} = p"_{x}

m_{1}v_{1} = m_{2}v"_{2} cosΘ (Equation 1)

Δp_{y} = 0

p_{y} = p"_{y}

0 = m_{1} v"_{1} - m_{2} v"_{2} sinΘ (Equation 2)

From Equation 1:

v"_{2} = \frac{m_{1}v_{1}}{m_{2}cos}Θ

From Equation 2:

m_{2} v"_{2}sinΘ = m_{1} v_{1}

v"_{1} = \frac{m_{2} v"_{2}sinΘ}{m_{1} }

Replacing Equation 3 in Equation 4:

v"_{1}=\frac{m_{2}\frac{m_{1}v_{1}}{m_{2}cosΘ}sinΘ}{m_{1}}

v"_{1}=v_{1}\frac{sinΘ}{cosΘ}

v"_{1}=v_{1}tanΘ (Equation 5)

And we found Θ from the Equation 5:

tanΘ=\frac{v"_{1}}{v_{1}}

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