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Klio2033 [76]
2 years ago
14

A toy car of mass 0.15kg accelerates from a speed of 10 cm/s to a speed of 15 cm/s. What is the impulse acting on the car?

Physics
2 answers:
OLga [1]2 years ago
7 0

v=v2-v1=15-10=5 cm/s

p=mv=0.15•5=0.75 kg•cm/s

marusya05 [52]2 years ago
6 0

Answer : The correct option is, (A) 7.5 mN.s

Explanation :

Impulse : It is defined as the force applied to an object for a certain amount of time.

Formula used :

I=F\times \Delta t

As we know that:

F=m\times \Delta a\\\\\Delta a=\frac{\Delta v}{\Delta t}

Thus, formula of impulse will be:

I=m\times \Delta v

where,

I = impulse  = ?

m = mass = 0.15 kg

\Delta v = change in speed of velocity = v_{final}-v_{initial}=15cm/s-10cm/s=5cm/s=0.05m/s     (1 m = 100 cm)

Now put all the given values in the above formula, we get:

I=(0.15kg)\times (0.05m/s)

I=0.0075kg.m/s=0.0075N.s=7.5mN.s      (1 N.s = 1000 mN.s)

Therefore, the impulse acting on the car is, 7.5 mN.s

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A 6.0 kg box slides down an inclined plane that makes an angle of 39° with the horizontal. If the coefficient of kinetic frictio
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Answer:

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Explanation:

given,

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box is sliding downward so,

F - f = m a                        

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m g sinθ - μ N = ma                        

m g sinθ - μ m g cos θ = ma            

a = g sinθ - μ g cos θ                    

a = 9.8 x sin 39° - 0.19 x 9.8 x cos 39°

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2 years ago
An astronaut is in equilibrium when he is positioned 140 km from the center of asteroid C and 581 km from the center of asteroid
tekilochka [14]

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Explanation:

Given

Distance of astronaut From asteroid x is r_x=140 km

Distance of astronaut From asteroid Y is r_y=581 km

Suppose M,M_x,M_y be the masses of Astronaut , asteroid X and Y

If the astronaut is in equilibrium then net gravitational force on it is zero

F_x=F_y

\frac{GMM_x}{r_x^2}=\frac{GMM_y}{r_y^2}

cancel out the common terms we get

\frac{M_x}{r_x^2}=\frac{M_y}{r_y^2}

\frac{M_x}{M_y}=(\frac{r_x}{r_y})^2

\frac{M_x}{M_y}=(\frac{140}{581})^2

\frac{M_x}{M_y}=0.05806\approx 0.0581

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pogonyaev

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Explanation:

To calculate the volume, we use the equation:

\text{Density of substance}=\frac{\text{Mass of substance}}{\text{Volume of substance}}

Density of object = 6.0g/ml

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Putting in the values we get:

6.0g/ml=\frac{3.0g}{\text{Volume of substance}}

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