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MariettaO [177]
2 years ago
7

If you are expecting to have to drive through mountains, it's important to _____.

SAT
1 answer:
Tamiku [17]2 years ago
6 0

If you are expecting to have to drive through mountains, it is important to check if: if there be mudslides or rockfalls.

<h3>What are Rockfalls?</h3>

Rockfall can be described as a natural mass-wasting process whereby, there is a rapid downslope and dislodging movement of individual rock masses from their original position.

Mudslides are also similar to to rockfalls which could be dangerous to humans driving through mountains. It can also damage roads.

Therefore, if you are expecting to have to drive through mountains, it is important to check if: if there be mudslides or rockfalls.

Learn more about rockfalls on:

brainly.com/question/15355648

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<em>A</em> best summarizes how climate change can affect the mass of migration of humans on earth

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What is the value of X?
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<u>x = 7</u>

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5^{3x - 5} = 25^{x + 1}

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3x - 5 = 2x + 2

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<em />

<em />

<em>Hope this helps! :)</em>

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3 years ago
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A mouse runs along a baseboard in your house. The mouse's position as a function of time is given by x(t)=pt2+qt, with p = 0. 40
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The  average speed between t = 1.0 s and t = 4.0 s will be 2.1+0.3 which is 2.4m/s

<h3>Velocity function </h3>

Given the equation for the position of the mouse expressed as:

x(t)=pt^2+qt\\

The velocity of the particle is expressed as:

v(t)=2pt+q

Given that p = 0. 40 m/s and q = -1. 10 m/s, the equation will become:

v(t)=2(0.4)t-1.10\\v(t)=0.8t - 1.10

If the time is <em>t = 1.0 s, the velocity will be:</em>

v(1) = 0.8 - 1.10\\v(1) = -0.3m/s

Similarly if t = 4.0ssec, hence:

v(4) = 3.2 - 1.10\\v(4) = 2.1m/s

The  average speed between t = 1.0 s and t = 4.0 s will be 2.1+0.3 which is 2.4m/s

<em>Learn more on</em><em> average speed </em><em>here: brainly.com/question/4931057</em>

Complete question

<em>A mouse runs along a baseboard in your house. The mouse's position as a function of time is given by x(t)=pt 2+qt, with p = 0.40 m/s2and q = -1.10 m/s . Determine the mouse's average speed between t = 1.0 s and t = 4.0 s. I have tried everything and the answer is not 0.40 m/s</em>

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