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6.1 Trace the following code, showing the contents of the queue q after each call:

ArrayQueue q; q.enqueue("A"); q.enqueue("B"); q.enqueue("C"); q.dequeue(); q.dequeue(); q.enqueue("D"); q.enqueue("E"); q.enqueue("F"); q.dequeue(); q.enqueue("G"); q.dequeue(); q.dequeue(); q.dequeue();

The circular ow of income and output helps to explain why we should all study economics because one person s actions have repercussions for others.

Write this client method using only the methods specified in the Queue interface:

public static <E> Queue<E> reversed(Queue<E> queue) { // returns a new queue that contains the same elements as the given // queue, but in reversed order

Write this client method using only the methods specified in the Queue interface:

in your role on the BW server for someone else to open and work with in Analysis mode. You can also save the workbook locally on your computer.

public static <E> Queue<E> reversed(Queue<E> queue) { // returns a new queue that contains the same elements as the given // queue, but in reversed order, and leaves the given queue in its // original state

Write this client method using only the methods specified in the Queue interface:

The circular ow of income and expenditure can be used to nd the economy s equilibrium level of output. The market value of nal output for a hypothetical economy appears in column 1 of Table 5.1. Assuming a capitalist system with no government spending or taxes, the value of output in column 1 is also the disposable income of individuals since individuals receive all the payments made to the factors of production. Aggregate spending in column 5 is the sum of consumer spending (column 2), investment spending (column 3), and net exports (column 4). Note that consumer spending increases with the level of output and thus the level of personal disposable income, as discussed in 4. Investment and net exports are assumed here to be unrelated to the output level and remain constant. The equilibrium level of output is $800 billion since this is the only level of production at which output equals aggregate spending. This equilibrium condition is depicted in colTable 5.1 (in Billions of $)

Write this client method using only the methods specified in the Queue interface:

public static <E> E secondElement(Queue<E> queue) { // returns the second element in the specified queue, leaving the // queue in its original state

Write this client method using only the methods specified in the Queue interface:

public static <E> E lastElement(Queue<E> queue) { // returns the last element in the specified queue, leaving the // queue in its original state

Write this client method using only the methods specified in the Queue interface:

umn 6 by the absence of production shortages or surpluses. At output levels below $800 billion there is a shortage of output (aggregate spending is greater than production), while at output levels greater than $800 billion there is surplus production. The income-expenditure approach to output can be presented graphically beginning with the linear consumption function and the 45 line encountered in 4. Adding investment spending and net exports shifts the linear consumption function upward to the aggregate spending line (C + I + Xn). Aggregate spending equals output at only one level of output, determined by the intersection of the 45 line and the aggregate spending line. It can be shown that increases (upward shifts) or decreases (downward shifts) of aggregate spending increase or decrease the economy s equilibrium level of output. Example 5.1 The equilibrium level of output can be found algebraically by equating output and aggregate spending. Suppose the equation for the linear consumption function is C = $70 + 0.8Y; I is $120 and Xn = 0. Equilibrium output is found by solving Y = C + I + Xn for Y. Y = C + I + Xn Y = $70 + 0.8Y + $120 + 0 Y 0.8Y = $70 + $120 + 0 0.2Y = $190 Y = $190.2 = $950

public static <E> void removeLastElement(Queue<E> queue) { // removes the last element in the specified queue

Write this client method using only the methods specified in the Queue interface:

public static <E> Queue<E> merge(Queue<E> q1, Queue<E> q2) { // returns a new queue that contains the same elements as the two // specified queues, alternately merged together, leaving the two // specified queues in their original state

CHAP. 6]