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Fill in the missing steps of the proof that (Ax)(Cx&Db) proves (Ax)(Cx)&Db. Put both the missing sentences as well as missing proof rules, sometimes you'll need to put in a missing sentence as well as the proof rule used to derive it. IMPORTANT: When doing Existential Elimination, always begin with the constant 'a', and then 'b; and so on down the alphabet. This is only in order for the answer key to recognize your answers properly. (Ax)(Cx&Db) Db (Ax)(Cx)&Db

Fill in the missing steps of the proof that (Ax)(Cx&Db) proves (Ax)(Cx)&Db. Put both the missing sentences as well as missing proof rules, sometimes you'll need to put in a missing sentence as well as the proof rule used to derive it. IMPORTANT: When doing Existential Elimination, always begin with the constant 'a', and then 'b; and so on down the alphabet. This is only in order for the answer key to recognize your answers properly. (Ax)(Cx&Db) Db (Ax)(Cx)&Db

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.6: Inequalities
Problem 80E
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Fill in the missing steps of the proof that (Ax)(Cx&Db) proves (Ax)(Cx)&Db. Put both the missing sentences as well as missing proof rules, sometimes you'll need to put in a missing sentence as well as the proof rule used to derive it. IMPORTANT: When doing Existential Elimination, always begin with the constant 'a', and then 'b' and so on down the alphabet. This is only in order for the answer key to recognize your answers properly. (Ax)(Cx&Db) Db (Ax)(Cx)&Db
Transcribed Image Text:Fill in the missing steps of the proof that (Ax)(Cx&Db) proves (Ax)(Cx)&Db. Put both the missing sentences as well as missing proof rules, sometimes you'll need to put in a missing sentence as well as the proof rule used to derive it. IMPORTANT: When doing Existential Elimination, always begin with the constant 'a', and then 'b' and so on down the alphabet. This is only in order for the answer key to recognize your answers properly. (Ax)(Cx&Db) Db (Ax)(Cx)&Db
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