Prove that a commutative ring with unity is a field. If it has no proper ideal.

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A commutative ring with unity is a field if it is a simple ring. Lec-4 A commutative ring with unity is a field if it is a simple ring. Lec-4
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commutative ring||prove that a commutative ring with unity is a field if it has no proper divisors|| commutative ring||prove that a commutative ring with unity is a field if it has no proper divisors||
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A Commutative Ring with 1 is a Field iff it has no Proper Nonzero Ideals Proof A Commutative Ring with 1 is a Field iff it has no Proper Nonzero Ideals Proof