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+5 II +4 +3 +2 +1 5 4 3 2 1 3 Q( 4, 3) 4 1 2 3 4 5

Capital Account 1,600

Fig. 12-1

Fig. 12-2



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The graph shown in Fig. 12-2 is formed by combining two number lines at right angles to each other so that their zero points coincide. The horizontal number line is called the x-axis, and the vertical number line is the y-axis. The point where the two lines cross each other is, again, called the origin. A point is located on a graph by its coordinates, which are its distances from the axes. The abscissa or x-coordinate of a point is its distance from the y-axis. The ordinate or y-coordinate of a point is its distance from the x-axis. When the coordinates of a point are stated, the x-coordinate precedes the y-coordinate. Thus, the coordinates of point P in Fig. 12-2 are written (4, 3); those for Q are ( 4, 3). Note the parentheses. The quadrants of a graph are the four parts cut off by the axes. These are numbered I, II, III, and IV in a counterclockwise direction, as shown in Fig. 12-2.





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<g>still more text</g> </a> When this is attened, it gives us the nodes: a b c d e f g When we traverse these nodes, we get what is called a horizontal version of the XML document The other approach is to use the TreeWalker interface, which allows us to approach the tree structure of the XML document using the parent and child nodes The TreeWalker interface provides the methods for jumping from node to node via parentNode(), rstChild(), lastChild(), previousSibling(), nextSibling(), and so on, as well as the more linear previousNode() and nextNode() As we saw in the section on using DOM interfaces, the entire XML document can be traversed using just rstChild() and nextSibling() However, as a matter of practicality, we most likely would take advantage of the convenience o ered by the full list of methods.

12.1 Locating points on a graph Give the coordinates of the following points in Fig. 12-3:

4 3 P 2 1

Fig. 12-3

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Close out the drawing account. The drawing account is credited for the total amount of the drawings for the period, and the capital account is deb ited for that amount. The difference between net income and drawing for the period represents the net change in the capital account for the period. The net income of $1,600 less drawings of $400 results in a net increase of $1,200 in the capital account. The closing entry is as follows: Jan. 31 Capital Account 300

(a) (2, 2) (b) ( 3, 3)

(c) (0, 0) (d) ( 4, 3)

(e) ( 11, 11) 2 2 (f) (11, 2 21) 2

(g) (0, 3) (h) ( 2, 0)

(i) (0,

11) 2

(j) (21, 0) 2

After the posting of the closing entries, all revenue and expense accounts and the summary accounts are closed. When ruling an account where only one debit and one credit exist, a double rule is drawn below the entry across the debit and credit money columns. The date and reference columns also have a double rule, in order to separate the transactions from the period just ended and the entry to be made in the subsequent period.

12.2 Coordinates of points in the four quadrants What are the signs of the coordinates of (a) a point in quadrant I; (b) a point in quadrant II; (c) a point in quadrant III; (d) a point in quadrant IV Show which coordinate has a sign and which zero value for a point between quadrants (e) IV and I; (f) I and II; (g) II and III; (h) III and IV.

Thus, in Fig. 1-41(a) the angles of a and b are adjacent supplementary angles. However, in Fig. 1-41(b) the supb 180 . Either of two supplementary angles is said to be plementary angles are nonadjacent. In each case, a the supplement of the other.

PRINCIPLE 1:

Fig. 1-42

PRINCIPLE 2:

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