What is the reason for statement #4? AQRT is equilateral, ZTQU LSRT, and QU RS. Complete the proof that AAST AQUT.ReasonSeatement(OReflexive Properly of Congmence,Dcfirtion of a Midpomt O GivenOReflexive Property of CongruenceO Definition of a MidpointO Definition of an Equilateral Triangle

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Answered: AQRT is equilateral, ZTQU SRT, and QU…

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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A student claims she can prove that subtraction of integers is commutative. She points out that if a and b are integers, then a - b = a + b. Since addition is commutative, so is subtraction. What is your response? Choose the correct answer below. A. The student is incorrect. Although a - b = a + b, the argument is not complete because a - b = a + b and b-a = b + -a and a+ - b‡b + -a. B. The student is correct. Subtraction is commutative because a-b=a+b and b - a = b + -a and a+b=b+ - a.
please just answer (1.2) If you can answer both i would be thankful so i can compare my answers to both problems with their solutions but i am mainly posting this for the second subpart (1.2). Thank you.
1. Find the inverse b 2-2 2 2 2 N 3 7 9 -1 -4 -7] Jona
6. Fill in the blank with "all", "no", or “some" to make the following statements true. Note that "some" means one or more instances, but not all. • If your answer is "all", then give a brief explanation as to why. If your answer is "no", then give an example and a brief explanation as to why. • If your answer is "some", then give two specific examples that illustrate why your answer it not "all" or "no". Be sure to explain your two examples. An example must include either a graph or a specific function. (a) For (a, b). functions f, if f"(x) > 0 on the interval (a, b), then f'(x) < 0 on the interval (b) For functions f, if f(x) is a polynomial, then it is differentiable for all x. (c) For f(x) at exactly one point. functions f, the tangent line to f(x) at x = a will intersect the graph of In mathematics, we consider a statement to be false if we can find any examples where the statement is not true. We refer to these examples as counterexamples. Note that a counterexample is an example…
Find the negation of the statement (3!x € A) P(x).

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AQRT is equilateral, ZTQU SRT, and QU RS. Complete the proof that ARST AQUT. satrment Reason Chee O Given OReflexive Property of Congruence D-fintuon of a Menoint,