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SIZIF [17.4K]
3 years ago
5

2 Points

Physics
2 answers:
malfutka [58]3 years ago
8 0

Answer:

A. 0.32 s

Explanation:

The other answer did the math wrong but came up with the same answer. Anyway, you're supposed to use sin.

4sin(23) gives you 1.56 or 1.6

-1.56/-9.8 (negative because gravity is working against the direction of of the athlete as he goes into the air) = 0.159...

0.159*2 = 0.318

Round: 0.32

Tamiku [17]3 years ago
6 0

Answer:

A. 0.32s

Explanation:

Lets find the initial velocity of the vertical component

Cos23=u/4

4cos23=1.6m/s

then time, t =2u/g

2×1.6/9.8

=0.32seconds

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A high-speed drill rotating ccw at 2400 rpm comes to a halt in 2.5 s. What is the magnitude of the drill’s angular acceleration?
WARRIOR [948]

Answer:

The magnitude of the drills angular acceleration is -32\pi s^{-2}.

The drill makes 50 revolutions before it stops.

Explanation:

The revolutions that the drill makes in 1 second is

\dfrac{2400\:rev}{60s} =40\:rev/s

And the angular velocity is

\omega= \dfrac{40 (2\pi )}{1s}          (<em>one revolution is </em>2\pi<em> radians)</em>

\boxed{\omega =80\pi\:s^{-1}}

Now, the drill comes to a halt in 2.5 s, which means the magnitude of it's angular acceleration is

a= \dfrac{\Delta \omega}{\Delta s}

a=\dfrac{80\pi-0 }{0-2.5s}

\boxed{a=-32\pi \:s^{-2}}

In other words, the magnitude of the angular acceleration is -32\pi\: s^{-2}.

Now, we find the angular displacement of the drill which is given by the equation

\theta = \omega t +\dfrac{1}{2} \alpha t^2

putting in \omega = 80\pi s^{-1}, \alpha = -32\pi s^{-2}, and t=2.5s, we get:

\theta = (80\pi s^{-1} *2.5s)+\dfrac{1}{2} (-32\pi s^{-2})(2.5s)^2

\theta = 100\pi

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\dfrac{100\pi }{2\pi } =50\:rev                <em>(one revolution is </em>2\pi<em> radians)</em>

50 revolutions.

In other words ,the drill makes 50 revolutions before it stops.

3 0
3 years ago
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Answer:

A.

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Answer:

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