Answer to Question #20258 in Trigonometry for Kristen Woods
solve each absolue value equation
8. |3/(k-1)|=4
1
2012-12-10T10:54:38-0500
& |3/(k-1)|=4
|3/(k-1)| = 4& ==>
( 3/(k-1) = -4 ) and ( 3/(k-1) = 4 )& ==>
( -4(k-1) = 3 ) and ( 4(k-1) = 3 ) and k≠1& ==>
( -(k-1) = 3/4 ) and ( (k-1) = 3/4 ) and k≠1& ==>
( -k+1 = 3/4 ) and ( k-1 = 3/4 ) and k≠1& ==>
( -k = -1/4 ) and ( k = 7/4 ) and k≠1 ==>
( k = 1/4 ) and ( k = 7/4 ) and k≠1.
So, there are two different solutions of the given equation:
k = {1/4, 7/4}.
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