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german
4 years ago
5

How did Americans try to “civilize” Native Americans?

History
2 answers:
kramer4 years ago
6 0
The way most of europe did to inflect their will upon those they choose to conquer by getting them to embrace christianity and forsake their native religions.They tried to "emericanize" them by putting them in schools, by taking their culture away by cutting their hair and making them wear american clothes
Basile [38]4 years ago
4 0
Americans tried to civilize the Native Americans through the Washington Administration who embraced a program to civilize native people, transforming Indians from tribal peoples into individuals who could be easily adopt the ways of another culture into American Society. The program promotes commercial agriculture, Christianity, an alteration in the gender-based divisions of labor among Indians and most importantly private ownership of land.
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Un carro de juguete da vueltas en una pista circular de 45 cm de diametro si emplea 0,5 s en realizar una vuelta dteemina
Ne4ueva [31]

Answers:

The complete question in english is written below:

A toy car spins on a circular track 45 cm in diameter. If it uses 0.5 seconds to make a complete circle, determine:

a- period and frequency in one circle

b-the distance it travels around the circular path

c-linear velocity

d-angular velocity

e-centripetal acceleration

a- period and frequency in one circle

According to the given information the period is T=0. 5s and since the frequency f is the inverse of the period, we have:

f=\frac{1}{T}=\frac{1}{0.5 s}

f=2 Hz

b-the distance it travels around the circular path

Here we have to calculate the perimeter P of the circular path:

P=\pi D

Where D=45 cm=0.45 m is the diameter

P=\pi (0.45 m)=1.413 m

c-linear velocity

We can calculate the linear velocity V by:

V=\frac{P}{T}=\frac{1.413 m}{0.5 s}

V=2.82 m/s

d-angular velocity

Angular velocity \omega is given by:

\omega=2 \pi f

\omega=2 \pi (2 Hz)

\omega=12.56 rad/s

e-centripetal acceleration

Centripetal acceleration a_{c} is given by:

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

a_{c}=\frac{(2.82 m/s)^{2}}{0.225 m}

a_{c}=35.34 m/s^{2}

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