Let be a geometric progression such that and . What is the sum of the first terms of this geometric progression?
The sum of three numbers in geometric progression is . If the product of the three numbers is , what is the value of the maximum number?
Let be a geometric progression such that What is the smallest integer for which ?
The curve and the line intersect at distinct points. If the -coordinates of these points form a geometric progression, what is the real number
real numbers that form a geometric progression have sum equal to and product equal to . What is the sum of the largest and smallest numbers?