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ValentinkaMS [17]
4 years ago
7

What is the speed of a garbage truck that is 1.60×104 kg and is initially moving at 28.0 m/s just after it hits and adheres to a

trash can that is 86.0 kg and is initially at rest
Physics
1 answer:
Bad White [126]4 years ago
5 0

Answer:

Assuming the mass of the garbage truck is 1.6*10^{4} kg, the speed of the garbage truck is approx. = 27.8503\frac{m}{s}.

Explanation:

This is conservation of momentum where both objects stick at the end so they have the same final velocity so our equation is:

m_{1}v_{1initial} + m_{2}v_{2initial} = v_{both final}(m_{1} + m_{2})

To solve for the final velocity, just divide by the sum of both masses:

\frac{ m_{1}v_{1initial} + m_{2}v_{2initial}}{(m_{1} + m_{2})} = v_{both final}

So, plug in the known values (remember initial velocity for the trash can is 0):

\frac{ 1.6*10^{4}*28 + 86*0}{1.6+10^{4} + 86} = v_{both final}

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Klio2033 [76]

Answer:

λ = 5.65m

Explanation:

The Path Difference Condition is given as:

δ=(m+\frac{1}{2})\frac{lamda}{n}  ;

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m = no of openings which is 2

∴δ= \frac{3*lamda}{2}

n is the index of refraction of the medium in which the wave is traveling

To find δ we have;

δ= \sqrt{70^2+(33+\frac{20}{2})^2 }-\sqrt{70^2+(33-\frac{20}{2})^2 }

δ= \sqrt{4900+(\frac{66+20}{2})^2}-\sqrt{4900+(\frac{66-20}{2})^2}

δ= \sqrt{4900+(\frac{86}{2})^2 }-\sqrt{4900+(\frac{46}{2})^2 }

δ= \sqrt{4900+43^2}-\sqrt{4900+23^2}

δ= \sqrt{4900+1849}-\sqrt{4900+529}

δ= \sqrt{6749}-\sqrt{5429}

δ=  82.15 -73.68

δ= 8.47

Again remember; to calculate the wavelength of the ocean waves; we have:

δ= \frac{3*lamda}{2}

δ= 8.47

8.47 = \frac{3*lamda}{2}

λ = \frac{8.47*2}{3}

λ = 5.65m

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What type of change occurs when water change from a solid to a iquid?
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The formula for mass is m=F/a. If we plug in the values, we get m=400N/4.5m/s^2. The mass is 88.89kg. We know that the unit is in kg because one newton (N) is 1kg*m/s^2. The m/s^2 is cancelled out by the acceleration, and we are left with kg.

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Which variable is directly proportional to frequency?
zhuklara [117]

For this case we have by definition:

v = λf

We observe that we have a linear relationship, where λ is the constant of proportionality.

We have then:

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The variable that is directly proportional to the frequency is λ, the wavelength.

4 0
4 years ago
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