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## To change the problem change $n the start value for the series, $an the
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## terms of the series, $correct which is the list of test that can be used
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## for the series, $ans which is whether the series converges or not.
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Context()->variables->are(n=>"Real",k=>"Real");
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## terms of the series, @correct which is the list of tests that could be used
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## for the series, @wrong which a list of tests that wouldn't work,
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## and $ans which indicates whether the series converges or not.
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$n = 1; # starting value for the series
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$an = Formula("(-1)^nn/(2n)!")->TeX;
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$ans = $convergesabs;
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my @all = ($divergence->string,$geometric->string,$integral->string,$pseries->string,$comparison->string,$limitcomparison->string,$ratio->string,$alternating->string);
Testing for absolute convergence, which of the following series convergence tests could be applied to the infinite series \(\sum\limits_{n=$n}^\infty $an\)? Check all that apply.
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\{ $mc->print_q() \}
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\{ $mc->print_a() \}
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Which of the following series convergence tests could be applied to test the infinite series \(\displaystyle \sum\limits_{n=$n}^\infty $an\) for $BBOLD absolute convergence${EBOLD}? Check all that apply.
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\{ $convTest->print_q() \}
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\{ $convTest->print_a() \}
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$BR
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The series \{ pop_up_list([$blank->string,$converges->string,$convergesabs->string,$convergescond->string,$diverges->string]) \}
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What is the result? The series $BR
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\{ $testResult->buttons() \} $BR
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Choose the $BBOLD best $EBOLD answer from the list.
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