Find the converse of: If x equals 3, then 2x + 5 equals 11. Hint: Given an implication p q, the related implications are: Its converse Its inverse Its contrapositive not q → not p deb not p not q -> A. If 2x +5 equals 11, then x equals 3. B. If x doesn't equal 3, then 2x + 5 doesn't equal 11. C. If 2x + 5 doesn't equal 11, then x doesn't equal 3.

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Intro to Conditional Statements
Find the converse of:
If x equals 3,
then 2x + 5 equals 11.
Hint: Given an implication p q, the related implications are:
Its converse
Its inverse
Its contrapositive not qnot p
deb
not p not q
A. If 2x +5 equals 11, then x equals 3.
B. If x doesn't equal 3, then 2x + 5 doesn't equal 11.
C. If 2x + 5 doesn't equal 11, then x doesn't equal 3.
Transcribed Image Text:Intro to Conditional Statements Find the converse of: If x equals 3, then 2x + 5 equals 11. Hint: Given an implication p q, the related implications are: Its converse Its inverse Its contrapositive not qnot p deb not p not q A. If 2x +5 equals 11, then x equals 3. B. If x doesn't equal 3, then 2x + 5 doesn't equal 11. C. If 2x + 5 doesn't equal 11, then x doesn't equal 3.
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