Answer:
a) 7.2*10^55
b) 1.2*10^29 kg
c) 3.2*10^11 m/s
Explanation:
Given a diameter of 10 km, that's a radius of 5 km.
We first attempt to find its mass number
A = (r/1.2*10^-15)³
A = (5/1.5*10^-15)³
A = 7.2*10^55
This gotten mass number is then multiplied by the mass of each neutron in the star. With each neutron being, 1.7*10^-27
M = 7.5*10^55 * 1.7*10^-27
M = 1.2*10^29 kg
And finally, using the formula
g = GM/r², we can find its acceleration due to gravity.
g = (6.67*10^-11 * 1.2*10^29) / 5000²
g = 8*10^18 / 2.5*10^7
g = 3.2*10^11 m/s
Answer:
a) heat flows from the warm plate to the cold one
Explanation:
Heat is an expression of energy, the bodies with more heat mean that they have more energy. In this way, they can share or pass this "excess" of energy to the cold body. Both plates are not in total contact but some part are close enough (they are touching) that the heat can pass from one to the other. Also the heat always need a media to travel, in this case, the air that surrounds the plates is also the media that the heat travels from the hot to the cold one.
Answer:
1200N
Explanation:
Suppose a body of mass "m" and its weight on the moon is Wm (where W is the weight and "m" is the moon ;which means weight on the moon).Mass of the moon is "M"
and its radius is "R"
Weight of an object on the moon = "F"(Force)with which the moon pulls.
Wm = GM*m/r2
Weight of the same object on the earth is We(where W is the weight and "e" is the earth; which means weight on the earth).
Mass of the earth is 100 times of that of the moon.
Radius of the moon = R
Radius of the Earth = 4R
Weight of the object on the moon =
We = G100M*m/(4R)2(Pronounced 4 R square)
We = G100M*m/(16R)2(Pronounced 16 R square)
Wm/We = G * M * m * 16R2/R2 * g * 100M * m
=16/100
Therefore, 4800N on earth= 1200N on moon
1. stone
s=9,5m
a=g≈10m/s²
t1=?
s=(at²)/2
2s=at²
2s/a=t²
t=√(2s/a)=√(2*9.5m/10m/s²)=√(1,9s²)≈1,38s
2. sound
s=9,5m
V=343m/s²
t2=?
V=s/t
Vt=s
t=s/V=9,5m/343m/s≈0,03s
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V1+V2=1,38s+0,03s=1,41s
"Non nobis Domine, non nobis, sed Nomini tuo da gloriam."
Regards M.Y.