Задание

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Пусть \(a\gt 0\) , \(b\lt 0\) и \(|a|\lt |b|\) . Значения каких выражений положительны, каких отрицательны?

\(ab\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(-(ab)^2\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(-(a-b)\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(ab^2\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(a-b\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(-(a+b)\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(a^2b\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(b-a\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\(-a+b\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) ;

\((-a)(-b)\) [ \(\gt\) | \(\lt\) | \(=\) ] \(0\) .