If ((t^2)-1)/(t-1)=2, then what value(s) may t have?
A) 1 only
B) -1 only
C) 1 or -1
D) no values
E) an infimite number of values
Thursday, January 18, 2007
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5 comments:
a
A
It can't be A , bcoz if t=1 then denomenator becomes 0 and hence answer does not comply with RHS
It has to be No values i guess
no value is the answer....cor the munerator b'comes 0 even if t is + or -1
+1 or -1
it will be (t^2-1)=2(t-1), hence (t^2-1)-2(t-1)=0 so taking t-1 common v get (t-1)[t+1-2]=0 which has 2 solutions t=1 or t=-1
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