The equation x^2-I=0 has infinitely many solutions on L(R). Prove.
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Originally Posted by bookie88 The equation x^2-I=0 has infinitely many solutions on L(R). Prove. What is ? What do you mean by ? The first thing that comes to mind is and an operator . Am I right? Please give all the relevant definitions.
i figured it out. L(R) is linear equations of all real numbers. so it would look like (a,b)^2-(1,0)=0 (a^2-1,ab+b)=0 and just solve from there.
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