A total of n trucks and cars are parked in a slot.  If the number of cars is ~$\frac{1}{4}$~ the number of trucks, and ~$\frac{2}{3}$~ of the trucks are pickups, how many pickups, in terms of n, are parked in the slot?

Company K has an annual budget for a certain project, and ~$\frac{1}{5}$~ of this budget was spent during the first quarter of the year.  If ~$\frac{1}{8}$~ of the remainder of the budget was spent during the second quarter, what fraction of the budget was left at the end of the second quarter?

A certain restaurant offers 6 kinds of cheese and 2 kinds of fruit for its dessert platter.  If each dessert platter contains an equal number of kinds of cheese and kinds of fruit, how many different dessert platters could the restaurant offer?

If –4 < x < 7 and –6 < y < 3, which of the following specifies all the possible values of xy?

If m lies between the integers p and s on the number line shown, which of the following is a possible value for m?

If 2^x + 2^x + 2^x + 2^x = 2ⁿ, what is x in terms of n?

A rectangular region has a fence along three sides and a wall along the fourth side.  The fenced side opposite the wall is twice the length of each of the other two fenced sides.  If the area of the rectangular region is 128 square feet, what is the total length of the fence, in feet?

Raymond purchased a package of ground beef at a cost of $1.98 per pound.  If, for the same amount of money, Raymond could have purchased a piece of steak that weighed 40 percent less than the package of ground beef, what was the cost per pound of the steak?

Of the following, which is greatest?

A total of 30 percent of the geese included in a certain migration study were male.  If some of the geese migrated during the study and 20 percent of the migrating geese were male, what was the ratio of the migration rate for the male geese to the migration rate for the female geese?

[Migration rate for geese of a certain sex = (number of geese of that sex migrating) / (total number of geese of that sex)]