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Fofino [41]
3 years ago
5

Two acrobats flying through the air grab and hold onto each other in midair as part of a circus act. One acrobat has a mass of 6

0 kg and has a horizontal velocity of 5 m/s just before the grab. Another acrobat has a mass of 50 kg and has a horizontal velocity of -3 m/s just before the grab. Their horizontal velocity immediately after they grab onto each other is:
A. 1.4 m/s
B. 3.0 m/s
C. 0.6 m/s
D. 2.0 m/s
E. 4.1 m/s
Physics
2 answers:
german3 years ago
6 0

Answer:

Final velocity will be 1.4 m/sec

So option (a) is correct option

Explanation:

We have given there are two acrobats

Mass of first acrobats m_1=60kg and its velocity v_1=5m/sec

Mass of second acrobats m_2=50kg and its velocity v_2=-3m/sec

Now from conservation of momentum we know that

m_1v_1+m_2v_2=(m_1+m_2)v

60\times 5+50\times (-3)=(50+60)v

v=1.36=1.4m/sec

So option (a) is correct option

kumpel [21]3 years ago
4 0

Answer:1.4 m/s

Explanation:

Given

mass of first acrobat m_1=60 kg

velocity v_1=5 m/s

mass of second acrobat m_2=50 kg

velocity v_2=-3 m/s

let us take v be the final velocity of two acrobats

m_1\cdot v_1+m_2\cdot v_2=(m_1+m_2)v

60\times 5-50\times 3=(60+50)v

v=\frac{300-150}{110}

v=\frac{15}{11}=1.36 a\pprox 1.4 m/s

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The work that need to do is 66.24 J.

<h3>Explanation :</h3>

Hello guys, before we can count how much the work that needed to pull the toy, we should know how formula to count it first. Because the movement is with the angle, so the formula is :

\boxed {\bold {W = F \times s \times \cos(\theta)}}

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It is given that the length of blade of the turbine is 58 m.

During the motion, the turbine will undergo rotational motion. Hence the radius of the circle traced by the turbine is equal to the length of the blade.

Hence radius r = 58 m.

The frequency of the turbine [f] =14 rpm.

Here rpm stands for rotation per minute.

Hence the frequency of the turbine in one second-

                                                      f=\frac{14}{60}\ s^-1

                                                      f=0.23333 Hz

Here Hz[ hertz] is the unit of frequency.

The angular velocity of the turbine \omega =2\pi f

                                                          \omega=2*3.14*0.2333

                                                          \omega=1.465124 radian/second

Now we have to calculate the centripetal  acceleration of the blade.

Let the linear velocity of the blade is v.

we know that  linear velocity v=ωr

The centripetal acceleration is calculated as-

                                                                      a_{c} =\frac{v^2}{r}

                                                                            =\frac{[\omega r]^2}{r}

                                                                            =\omega^2r

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