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inder ( > function that returns the volume v and of a cylinder with given radius r and height h: v, float& s, float r, float h).

void computeCylinder(float&

4.53 Write and test the following frequency ( )

function that returns the equal temperament frequency of the given pitch p above middle C. For example, if p has the value IF I, then frequency would return 589 which is the nearest integer to 440( 12th root of 2)*5.

Why is monotonicity an important characteristic of a size or e ort metric such as Halstead s e ort metric If adding more code can cause the value of the e ort metric to decrease, then the metric s behavior is not understandable It may also mean that the metric can be manipulated..

int frequency(char p)

<element ref="ds:Transform" maxOccurs="unbounded"/> </sequence> </complexType> <element name="Transform" type="ds:TransformType"/> <complexType name="TransformType" mixed="true"> <choice minOccurs="0" maxOccurs="unbounded"> <any namespace="##other" processContents="lax"/> <!-- (1,1) elements from (0,unbounded) namespaces --> <element name="XPath" type="string"/> </choice> <attribute name="Algorithm" type="anyURI" use="required"/> </complexType> The schema presents the same overall de nition, starting with Transforms and all the subelements and the attribute Algorithm. For example: < xml version="1.0" > <!DOCTYPE Signature (View Source for full doctype...)> <Signature Id="MyFirstSignature" xmlns="http://www.w3.org/2000/09/xmldsig#" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.w3.org/2000/09/ xmldsig#xmldsig-core-schema.xsd"> <SignedInfo> <CanonicalizationMethod Algorithm="http://www.w3.org/TR/2000/WD-xml-c14n20000710" /> <SignatureMethod Algorithm="http://www.w3.org/2000/09/xmldsig#dsa" /> <Reference URI="http://www.w3.org/TR/xml-stylesheet/"> <Transforms> <Transform Algorithm="http://www.w3.org/2000/09/ xmldsig#base64"/> <Transform Algorithm="http://www.w3.org/2000/09/xmldsig#null" /> </Transforms> ... </Signature> After the initial processing instruction (PI) and DOCTYPE declaration, we nd the element Signature, with namespace and schema location de ned. Next, we

( ) function that returns the arithmetic mean a, and the harmonic mean h of up to three positive numbers:

void computeMeans(float& a, float& g, float& h, float xl, float x2=0, float x3=0)

function like the one in Example 4.23 that will evaluate polynomials up to degree 6 (i.e., the highest power of x is x6). that returns either the length of an interval [x1,x2] or the area of a rectangle [x1,x2]x[y1,y2] or the volume of a parallelepiped [x,,x,]~Ly,,y~]~[z~,~~], according to whether the function is passed 2,4, or 6 parameters. For example, the 4-parameter call content(3.0, 8.0, - 4 . 0 , 6.0) would return (8.0 - 3.0)(6.0 - (-4.0)) = 50.0.

1. Identify the proper scale for each of the following measures: LOC McCabe s cyclomatic number Average depth of nesting Maximum depth of nesting Absolute Interval Ordinal Ordinal

4.56 Write and test a function named content ( )

that returns either the product of two numbers x1 and y1 or the dot product of a pair of two-dimensional vectors (x1, yl) and (x2, yJ or the dot product of a pair of three-dimensional vectors (x1, y,, zl) and (x2, y2, z2), according to whether the function is passed 2,4, or 6 parameters. For example, with four arguments, the call dotProduct(3.0, 8.0, -4. 0, 6. O) would return (3.0)(-4.0) + (8.0)(6.0) = 36.0.

FUNCTIONS CALLING OTHER FUNCTIONS 4.58 Write and test the following max function that uses the max ( int , int > function to find and return the largest of four given integers:

4.59 Write and test the following min function that uses the min ( int , find and return the smallest of four given integers:

2 Show that the temperature scales of Celsius and Fahrenheit are an interval scale using the Celsius temperatures of 20, 30, and 40 degrees The Fahrenheit equivalents are 68, 86, and 104 degrees The di erence between the lowest and middle is 10 Celsius and 18 Fahrenheit The di erence between the bottom and the top is twice that, 20 Celsius and 36 Fahrenheit 3 Show that McCabe s cyclomatic number satis es the representational theory of measurement For the empirical system, consider the set of all control ow graphs The relation is that one CFG is less than or equal to the second CFG if the second CFG can be built out of the rst by adding nodes and arcs The numerical system (Answer Set) can be the integers The relation on the integers is the standard less than or equal The mapping is the formula e n 2.

int min(int x, int y, int z, int w)