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1 ## DESCRIPTION 2 ## Precalculus: Trigonometry 3 ## ENDDESCRIPTION 4 5 ## KEYWORDS('trigonometry') 6 ## Tagged by cmd6a 6/22/06 7 8 ## DBsubject('Trigonometry') 9 ## DBchapter('Trigonometric Functions of Angles') 10 ## DBsection('The Law of Cosines') 11 ## Date('') 12 ## Author('') 13 ## Institution('ASU') 14 ## TitleText1('') 15 ## EditionText1('') 16 ## AuthorText1('') 17 ## Section1('') 18 ## Problem1('') 19 20 DOCUMENT(); # This should be the first executable line in the problem. 21 22 loadMacros( 23 "PG.pl", 24 "PGbasicmacros.pl", 25 "PGchoicemacros.pl", 26 "PGanswermacros.pl", 27 "PGauxiliaryFunctions.pl", 28 "PGasu.pl" 29 ); 30 31 TEXT(beginproblem()); 32 33 # 34 # Now we do the randomization of variables, and other computations 35 # as needed for this problem. Sometimes we compute the answers here. 36 # 37 38 $BC = random(200,300,5); 39 40 $angB=random(95,120,2); #angle in degrees 41 $B=$angB*3.14159265/180; #angle in radians 42 $angC=random(15,30,3); #angle C in degrees 43 $C=$angC*3.14159265/180; #angle C in radians 44 45 #compute the answer 46 $angA=180-$angB-$angC; 47 $A=$angA*3.14159265/180; #angle A in radians 48 $ans=sin($C)*$BC/sin($A); #evaluate distance AB 49 50 51 52 BEGIN_TEXT 53 To find the distance AB across a river, a distance \( BC=$BC \) is laid off 54 on one side of the river. It is found that \( B=$angB ^\circ \) and 55 \( C=$angC ^\circ \). Find AB. 56 $BR 57 See the picture below. Click on the picture to see it more clearly. 58 $BR 59 \{ image("river.gif") \} 60 $BR 61 62 63 $PAR 64 $BR AB = \{ans_rule(20)\} 65 66 END_TEXT 67 68 # 69 # Tell WeBWork how to test if answers are right. These should come in the 70 # same order as the answer blanks above. You tell WeBWork both the type of 71 # "answer evaluator" to use, and the correct answer. 72 # 73 74 ANS(num_cmp($ans)); 75 76 ENDDOCUMENT(); # This should be the last executable line in the problem.
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