A box was made in the form of a cube. If a second cubical box has inside dimensions four times those of the first box, how many times as much does it contain?
(A) 3
(B) 9
(C) 12
(D) 27
(E) 64
A box was made in the form of a cube. If a second cubical box has inside dimensions four times those of the first box, how many times as much does it contain?
(A) 3
(B) 9
(C) 12
(D) 27
(E) 64
A box was made in the form of a cube. If a second cubical box has inside dimensions four times those of the first box,
What is the Ratio?
Let the dimension of the former cube 1 be a.
And the dimension of the later cube 2 is 4a.
Now the,
Ratio = volume of cube 2 / volume of cube 1
Ratio = (4a)³ / a³
Ratio = 64 a³ / a³
Ratio = 64