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Thus if l1 i l2 i l3 in Fig. 5-19 and segments a and b of transversal AB are congruent, then segments c and d of transversal CD are congruent.

char c = 't'; char* pc = &c; char** ppc = &PC; // changes the value of c to 'WI char*** pppc = &ppc; ***pppc = w ; I

In addition, the four menu items listed under Oceans have keyboard shortcuts associated with them. Fig. 5.7 shows the menu editor, with Arctic as the active menu item listed under Oceans. Note that the key combination Ctrl+A has been selected as the keyboard shortcut for this menu item.

Fig. 5-19

We can visualize these variables like this:

PRINCIPLE 2:

The assignment * **pppc = I w I refers to the contents of the address by the address ppc that is pointed to by the address pppc. 6.14 POINTERS TO FUNCTIONS

Like an array name, a function name is actually a constant pointer. We can think of its value as the address of the code that implements the function. A pointer to a function is simply a pointer whose value is the address of the function name. Since that name is itself a pointer, a pointer to a function is just a pointer to a constant pointer. For example,

If a line is drawn from the midpoint of one side of a triangle and parallel to a second side, then it passes through the midpoint of the third side.

int f(int); int (*pf) pf = &f; (int); // declares the function f // declares the function pointer pf // assigns the address of f to pf

PRINCIPLE 3:

We can visualize the function pointer like this:

If a line joins the midpoints of two sides of a triangle, then it is parallel to the third side and its length is one-half the length of the third side.

The value of function pointers is that they allow us to define functions of functions. This is done by passing a function pointer as a parameter to another function.

In order to accommodate the new executable features (i.e., the display of the area of each geographical feature) associated with the text box and the two command buttons, we add the following click-type event procedures:

Fig. 5-20

function has two parameters: the function pointer pf and the integer n:

int sum(int (*Hint), int); int square(int); int cube(int); main0 tout -CC sum(square,4) CC endl; tout CC sum(cube,4) CC endl; //1+4+9+16 // 1 + 8 + 27 + 64

PRINCIPLE 4:

The call sum(square,4)

Fig. 5-21

square(3)

The median of a trapezoid is parallel to its bases, and its length is equal to one-half of the sum of their lengths.

computes and returns the sum square(l) + square (4 ) . Since square (k) computes and returns k*k,

PRINCIPLE 5:

Here are the function definitions and the output:

(Continues on next page)

b ).

// Returns the sum f(0) + f(1) + f(2) + . . . + f(n-1): int sum(int (*pf)(int k), int n) int s = 0; for (int i = 1; i c= n; i++) s += (*pf) (i); return s;

square(int return k*k;

The length of the median to the hypotenuse of a right triangle equals one-half the length of the hypotenuse.

int cube(int k) i return k*k*k;

1 2AB;

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Fig. 5-22

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PRINCIPLE 6:

: ,

CHAP. 5]

_ ,:

The medians of a triangle meet in a point which is two-thirds of the distance from any vertex to the midpoint of the opposite side.

. .

Thus if AN, BP, and CM are medians of nABC in Fig. 5-23, then they meet in a point G which is two-thirds of the distance from A to N, B to P, and C to M.

: , .

Fig. 5-23

_. : 1

5.10 Applying principle 1 to three or more parallels Find x and y in each part of Fig. 5-24.

( ,_, _

Fig. 5-24

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