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Describe how one If-Then-Else block can be embedded within another. What is the purpose of the Select Case structure Summarize the principal components of the Select Case structure. Which are required and which are optional For what type of application is the Select Case structure well-suited Can the expression in a Select Case structure be based upon a string rather than a numeric value How are multiple data items handled in a single Case statement How is a range of data items handled in a Case statement How is a logical expression handled in a Case statement What is the purpose of the For-Next structure What is the purpose of the Step clause within this structure How is a For-Next structure ended What is the index in a For-Next structure In what way must the index appearing in the For-To statement be related to the index appearing in the Next statement Can the index in a For-Next structure take on fractional values Can it decrease in value from one pass to another Summarize the rules that apply to For-Next structures. What is the purpose of the Exit For statement How is Exit For used within a For-Next structure Describe the four variations of a Do-Loop structure. What is the purpose of each What is the principal difference between Do While and Do Until (or Loop While and Loop Until) What is the principal difference between Do While-Loop and Do-Loop While (or Do Until-Loop and DoLoop Until)

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Prove each of the following. (a) In Fig. 3-26: Given: BD ' AC D is midpoint of AC. To Prove: AB > BC BD is altitude to AC. BD bisects /B. To Prove: /A /C (c) In Fig. 3-27: Given: / 1 > / 2, BF > DE BF bisects /B. DE bisects /D. /B and /D are rt. . To Prove: AB > CD BC > AD E is midpoint of BC. F is midpoint of AD. AB > CD, BF > DE To Prove: /A /C

4.51 Write and test the following c ompu t esphere void computeSphere(float& 4.52 Write and test the following computecyl

(> surface area s of a sphere with given radius r:

(3.6)

v, float& s, float r).

(b) In Fig. 3-26: Given:

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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).

(d) In Fig. 3-27: Given:

void computeCylinder(float&

Fig. 3-26

4.53 Write and test the following frequency ( )

3.24 3.25 3.26 3.27 3.28

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.

Fig. 3-27

int frequency(char p)

(g) In Fig. 3-29:

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

(e) In Fig. 3-28:

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

/1 /2 CE bisects BF. To Prove: /C /E Given:

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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.

Given: CD > C D , AD > A D CD is altitude to AB. C D is altitude to A B . To Prove: /A /Ar Given: CD bisects /C. C D bisects /Cr /C /Cr, /B /Br, BC B C . To Prove: CD > C D

4.56 Write and test a function named content ( )

3.29 3.30

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.

(h) In Fig. 3-29:

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:

Fig. 3-28 Fig. 3-29

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