The <em>estimated</em> displacement of the center of mass of the olive is .
<h3>Procedure - Estimation of the displacement of the center of mass of the olive</h3>
In this question we should apply the definition of center of mass and difference between the coordinates for <em>dynamic</em> () and <em>static</em> conditions () to estimate the displacement of the center of mass of the olive ():
(1)
Where:
- - x-Coordinate of the i-th element of the system, in meters.
- - y-Coordinate of the i-th element of the system, in meters.
- - x-Component of the net force applied on the i-th element, in newtons.
- - y-Component of the net force applied on the i-th element, in newtons.
- - Mass of the i-th element, in kilograms.
- - Gravitational acceleration, in meters per square second.
If we know that , , , , , and , then the displacement of the center of mass of the olive is:
<h3>Dynamic condition
</h3>
<h3>Static condition</h3><h3>
</h3><h3>
</h3><h3 /><h3>Displacement of the center of mass of the olive</h3>
The <em>estimated</em> displacement of the center of mass of the olive is .
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Answer:
triple covalent bond
Explanation:
A triple covalent bond is formed when three pairs of electrons (six electrons) are shared between the two combining atoms. A triple bond is shown by marking three short lines between the two symbols of the atoms. It requires three more electrons to attain the stable octet.
- Hope this helps! If you need a further explanation please let me know.
The formula for Kinetic Energy is:
KE = 1/2mv^2
So, KE = 1/2(500)(10)^2
KE = 1/2(500)(100)
KE = 1/2(50000)
KE = 25,000 J
In general, producer populations tend to thrive in areas with lots of water and light, so the answer would be <span>"B: Areas with abundant water and sunlight."</span> This of course isn't always the case, however.
Answer:
14 m/s
18 m/s
22 m/s
Explanation:
The car is moving at constant acceleration, so we can find its velocity at time t using the equation:
where
u = 10 m/s is the initial velocity
is the acceleration
t is the time
Substituting the different times, we find:
At t = 2 s:
At t = 4 s:
At t = 6 s: