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    ÚÈÏÇáÑÍãä Çá ÍÑÝÔ

    ÌÈÑ ÍáÞÇÊ - ÇÓÆáÉ ÈÍÇÌÉ Çáì ÇáÍá


    ÇáÓáÇã Úáíßã æÑÍãÉ Çááå æÈÑßÇÊå

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    Let f:R→R ́ be a ring homo. Onto prove that 1
    ññ I is a prime ideal of R with ker⁡〖f 〗⊆I ⇒f(I) is a prime ideal of R' ñ ́.
    J is a prime ideal of R ́⇒ f^(-1) (J) is a prime ideal of R .

    Let R be com. Ring with unity if every ideal of R is a prime ideal prove that
    R is a field .

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    ÇáÊÚÏíá ÇáÃÎíÑ Êã ÈæÇÓØÉ ÇÍãÏ ÇáÌÇÈÑí ; 12-05-2013 ÇáÓÇÚÉ 11:08 PM

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     (12-05-2013)

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