An asteroid orbits the Sun at an average distance of a= 4 AU. How long does it take to orbit the Sun?Use Kepler’s Third Law(p2=
a3) to calculate the answer.
1 answer:
Answer:
7982 seconds
Explanation:
Parameters given:
Distance of asteroid, a = 4 AU = 5.984 * 10^8 m
Mass of sun, M = 1.9891 * 10^30 kg
Orbital period, P, is given as:
P² = (4π²a³) /(GM)
Where G = 6.6774 * 10^(-11) m³/kgs²
P² = [4 * π² * (5. 984 * 10^8)³]/(6.674 * 10^(-11) * 1.9891 * 10^30)
P² = (8.459 * 10^27)/(1.328 * 10^20)
P² = 6.372 * 10^7
=> P = 7982 seconds
You might be interested in
Answer:
Explanation:
Given
When we drop an object from height , suppose h
it takes time T
using equation of motion

where




here
because it dropped from a certain height


When height is increases to three times of original height
i.e. 
then time period becomes


Answer:
there is the increase the temperature of cold body and decrease the temperature of hot body
Answer:
D
Explanation:
he describes as he writes them down
Correct one is b
Good luck
Answer:
a. 60 N*s
b. 60 (kg*m)/s
c. 3 m/s
Explanation:
Givens:
m = 20 kg
v_i = 0 m/s
t = 10 s
F = 6 N
a) Impulse:
I = F*t
I = 6 N*10 s
I = 60 N*s
b) Momentum:
p = v*m
F = m(a)
a = F/m
a = 6 N/20 kg
a = 0.3m/s^2
a = (v_f -v_i)/t
v_f = (0.3 m/s^2)*10 s
v_f = 3.0 m/s
p = 3 m/s*20 kg
p = 60 (kg*m)/s
c. Final velocity
a = (v_f -v_i)/t
v_f = (0.3 m/s^2)*10 s
v_f = 3.0 m/s