Answer:
The weight of the object when it is lifted to 3 times the height is 33.
N
Explanation:
The given parameters are;
The weight of the object on Earth, W = 300 N
The initial position of the object = On the surface of the Earth
Therefore;
The distance with which the weight is measured = The radius of the Earth, R
By Newton's Law of Gravitation, we have;

Where;
W = 200 N
G = The universal gravitational constant
M = The mass of the Earth
m = The mass of the object
When the height of the object = 3 × R, the weight of the object, W₂, is given as follows;

Therefore, the weight of the object at 3 times the height, W₂ = 33.
N