<span>Red is 'R' while Green is "G" </span>
<span>from the ratio, 5R = 16 G </span>
<span>and the second equation is 6R = G +112 </span>
<span>Lets solve for G in the 2nd equation ----> G = 6R -112 </span>
<span>Plug the G value into the first equation ----> 5R = 16(6R -112) -->R = 19.69 </span>
<span>Plug the R value into the second equation to get G-----> G = 6.14</span>
Answer: I think it is B
Step-by-step explanation:
The ratio of their bases = 3√3 : 8
Step-by-step explanation:
Given,
The ratio of the volume of two cylinders is 27:64.
To find the ratio of the diameters of the cylinders of their base.
Formula
Let, the radius and height of a cylinder is r and h. The volume of the cylinder V = πr²h
Let,
Radius of cylinder 1 is R and the radius of the cylinder 2 is r.
The height of the both cylinder is h.
According to the problem,
πR²h= 27a and πr²h= 64a
So,
πR²h : πr²h = 27a:64a
or, R²:r² = 27:64
or, R:r = 3√3 : 8
Hence,
The ratio of their bases = 3√3 : 8
