please help due in 30 minutes!!
Jake, Anna, and Ling are each originally from different states: California, Texas, and New Jersey. One of the students is on Student Council, one is on the swim team, and one is in the math club. The following statements are true.
1. Ling is not involved with student government this year, and she has never been to Texas.
2. Anna rides the bus with the person from New Jersey.
3. Jake is not from California.
4. Jake likes to go to his friend's swim meets.
5. The person from California is Ling's neighbor. It is the person she goes to for math questions.
6. The person on Student Council was born in the same month as Anna.
Apply what you know about deductive reasoning to tell where Jake, Anna, and Ling are from and in which activity they are involved.​

Respuesta :

Answer: I think these are the answers

Jake-Texas, Student Council (Jake does not live in california,

Anna-California, Math club (neighboor of Ling since Jake is not from California )

Ling-New Jersey, Swim meet (sits next to anna on bus, never been to texas and goes to anna for help on math)

Step-by-step explanation:

Answer:

  • Jake:Texas, Student Council
  • Anna: California, Math Club
  • Ling: New Jersey, Swim Team

Step-by-step explanation:

It is often convenient to use a chart to record the logic of the problem. The attached shows a typical arrangement for logic problems of this kind. It lets each category relate to every other category.

We use an X to identify a combination that is ruled out by something in the problem statement. The numbers are used here to identify the statement that gives rise to the chart fill-in. (Note that statement 6 is redundant and is not necessary to solve the problem.)

A Dark green background color is used to identify a primary conclusion. (The first ones are that Ling is from NJ, and Anna is from CA, hence in the math club.) The faded green identifies a secondary conclusion that results after the primary conclusions are reached. (The green square with 5 is faded only to enhance its contrast. It is a primary conclusion based on statement 5.)

Once 2 of 3 squares are filled on a line or column of a 3×3 space, the remaining conclusion is obvious.

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