If the lengths of sides and in the figure shown form a geometric progression in that order, what is the ratio between and to 3 decimal places?
If what is the infinite sum above?
Let be a real number such that the above set of numbers form a geometric progression (in that order). Find the common ratio of this geometric progression.
Give your answer to 3 decimal places.
Solve for in the equation above.
If the sum of all values of can be represented in the form , such that and are integers and the fraction is in lowest form and , find .