Three kids own a total of 96 comic books. If one of the kids owns 16 of the comic books, what is the average (arithmetic mean) number of comic books owned by the other two kids?

The vertex of a parabolic function is located at (5,−4). One of its zeros (x-intercepts) occurs at \(x\) = 7. Where will its other zero (x-intercept) be located?

Franklin bought several kites, each costing 16 dollars. Richard purchased several different kites, each costing 20 dollars. If the ratio of the number of kites Franklin purchased to the number of kites Richard purchased was 3 to 2, what was the average cost of each kite they purchased?

Circle A is inside Circle B, and the two circles share the same center O. If the circumference of B is four times the circumference of A, and the radius of Circle A is three, what is the difference between Circle B’s diameter and Circle A’s diameter?

The initial number of elements in Set A is x, where x > 0. If the number of elements in Set A doubles every hour, which of the following represents the increase in the number of elements in Set A after exactly one day?

What is the value of \(y\), if lines \(a\), \(b\), and \(c\) are parallel?

Line F can be described by the function ƒ(x) = 5x. Line G is parallel to Line F such that the shortest distance between Line G and Line F is c, and the y-intercept of Line G is negative. Which of the following is a possible equation for line G?

A swimming pool is initially filled to a depth of 96 inches. After 2 weeks, the depth has decreased to 92½ inches. Assuming that the depth decreased at a constant rate, after how many days would the water depth have reached 93¾ inches?

A round cake is cut using two straight cuts that both start at the center and go to the edge, creating a single wedge-shaped slice and leaving the remaining portion of the cake. The area of the wedge-shaped slice compared to the remaining cake is in a ratio of 3 : 5.

What is the measure, in degrees, of the central angle of the wedge-shaped slice?

On a coordinate plane, (\(a\), \(b\)) and (\(a + 5\), \(b + c\)), and (\(13\), \(10\)) are three points on line \(l\). If the \(x\)-intercept of line \(l\) is \(−7\), what is the value of \(c\)?