<span>T² = 4π²r³ / GM
Solved for r :
r = [GMT² / 4π²]⅓
Where G is the universal gravitational constant, M is the mass of the sun, T is the asteroid's period in seconds, and r is the radius of the orbit.
Covert 5.00 years to seconds :
5.00years = 5.00years(365days/year)(24.0hours/day)(6...
= 1.58 x 10^8s
The radius of the orbit then is :
r = [(6.67 x 10^-11Nâ™m²/kg²)(1.99 x 10^30kg)(1.58 x 10^8s)² / 4π²]â…“
= 4.38 x 10^11m
The orbital speed can be found from the circular velocity formula :
v = âš[GM / r]
= âš[(6.67 x 10^-11Nâ™m²/kg²)(1.99 x 10^30kg) / 4.38 x 10^11m
= 1.74 x 10^4m/s</span>
Soil is composed of small pieces of a variety of materials, so it is a heterogeneous mixture. The answer would be C (mixture) :)
The correct options are:
<span>1) The force between two charged objects increases as the charge of either one of the objects is increased.
4) The force between two charged objects increases as the objects are placed closer together.
In fact, the electrostatic force is given by Coulomb's law:
</span>

<span>where k is the Coulomb's constant, q1 and q2 are the two charges, r is the separation between the two charges. As we can see from the equation, if one of the charges (q1 or q2) is increased, than the force increases as well (so statement 1) is correct), and if the two objects are placed closer together (r is decreased), the force F increases as well (so statement 4 is correct as well)</span>
Answer:
33 seconds.
Explanation:
The equation for speed with constant acceleration at time t its:

where
is the initial speed, and a its the acceleration.
<h3>First half of the problem</h3>
Starting at rest, the initial speed will be zero, so

the final speed is

and the acceleration is
.
Taking all this together, we got




So, for the first half of the problem we got a time of 10 seconds.
<h3>Second half of the problem</h3>
Now, the initial speed will be
,
the acceleration
,
with a minus sign cause its slowing down, the final speed will be

Taking all together:




So, for the first half of the problem we got a time of 23 seconds.
<h3>Total time</h3>

Wind and amplitude creates the waves in an ordinary ocean