It has three "Tasks" and I can't seem to get the third one. Here it is: In complete sentences, describe to the mayor how your solutions will help save Geo City: 1.From the conditional statement that you wrote, determine if the inverse, converse, and contrapositive are logically equivalent. Explain for each statement why or why not. 2.The mayor isn’t as good at geometric proofs as the Geo Squad. Explain to the mayor how using geometric proofs helps maintain the order in Geo City. In task 1 i wrote the following sentences: Statement: I
Statement: If I hack Dr. Madness’s computer system, he will be defeated. Inverse: If I don’t hack Dr. Madness’s computer system, he won’t be defeated. Converse: If Dr. Madness is defeated, I hacked his computer system. Contrapositive: If Dr. Madness is not defeated, I did not hack his computer system.
i need help!!
This is the last task i have to do, ill put up my task 2 in a sec
need help please
@precal
@texaschic101 maybe you can help me?
I can't get into that file
Statement: If I hack Dr. Madness’s computer system, he will be defeated. Inverse: If I don’t hack Dr. Madness’s computer system, he won’t be defeated. Converse: If Dr. Madness is defeated, I hacked his computer system. Contrapositive: If Dr. Madness is not defeated, I did not hack his computer system. Task Two Statements Reasons <2 and <5 are supplementary Given <2 and <3 Vertical Angle theorem <3 and <5 are supplementary Substitution <2 + <5= 180 ° Definition of Supplementary Angles <3 + <5 = 180° Definition of Supplementary Angles Line l || lime m Converse of Same-side Interior Angles Theorem
That's both task 1 and 2
i really only need the 1 question i already got the 2 one please anyone
@directrix can you do the 3rd task cuz i need help in this question
@shubh2512 What is the third task? I looked on the attachment and did not see it. If the third task turns out to be this proof, then please add the diagram that goes with it. Thanks.
@directrix Statement: If Dr. Madness is in the city, then we will capture him. Code #1: If Dr. Madness is not in the city, then we will not capture him. Code #2: If Dr. Madness is captured, then he is in the city. Code #3: If Dr. Madness is not captured, he is not in the city. Those were my codes.
@directrix And task 3 was .: 1. From the conditional statement that you wrote, determine if the inverse, converse, and contrapositive are logically equivalent. Explain for each statement why or why not. 2. The mayor isn’t as good at geometric proofs as the Geo Squad. Explain to the mayor how using geometric proofs helps maintain the order in Geo City.
@AriPotta
@jim_thompson5910
@thomaster
@satellite73
can anyone help please..
@shubh2512 I am not understanding why Geo City needs saving. Regardless, if you read here: http://regentsprep.org/Regents/math/geometry/GP2/Lcontrap.htm you will see that the original conditional and its contrapositive are logically equivalent. So, if this is true: If I hack Dr. Madness’s computer system, he will be defeated. then this statement is also true: If Dr. Madness is not defeated, I did not hack his computer system.
The converse and the inverse of the original statement are also logically equivalent. So, IF it is true that: If Dr. Madness is defeated, I hacked his computer system. then it is also true that: If I don’t hack Dr. Madness’s computer system, he won’t be defeated. --------- I do not know what any of this has to do with the mayor of Geo City because the original problem or the "backstory" of the problem was not posted. And, I can't help with the Geometry two column proof because there is no posted diagram. @shubh2512
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