Order the 9 following sentences so that they form a logical proof of the statement: For any non-empty sets B and D with D Ç B, then B – D = BND Order Sentences а. В — D C BnD. b. Assume a € BND but æ g B – D c. BNDCB – D. d. By definition, x € B and æ g D e. x € BnD hv f. Let æ € BN D g. Let x E B – D h. æ € B and æ € D and either æ ¢ B or æ € D i. Hence, æ E B and æ € D

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter2: The Integers
Section2.3: Divisibility
Problem 10TFE
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Order the 9 following sentences so that they form a logical proof of the statement:
For any non-empty sets B and D with D C B, then
B – D= BND
Order
Sentences
а. В — D C BnD.
b. Assume x E BND but x ¢ B – D
с. ВПDСВ- D.
d. By definition, æ € B and æ ¢ D
e. x € BND
f Let x e ΒhD
a
g. Let x € B - D
h. x € B and æ e D and either æ ¢ B or æ € D
i. Hence, x e B and x e D
Transcribed Image Text:Order the 9 following sentences so that they form a logical proof of the statement: For any non-empty sets B and D with D C B, then B – D= BND Order Sentences а. В — D C BnD. b. Assume x E BND but x ¢ B – D с. ВПDСВ- D. d. By definition, æ € B and æ ¢ D e. x € BND f Let x e ΒhD a g. Let x € B - D h. x € B and æ e D and either æ ¢ B or æ € D i. Hence, x e B and x e D
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