Which of the following correctly rephrases the statement "Wintertime in Rexburg is always cold" as a conditional statement?Group of answer choicesThe statement cannot be turned into a conditional statement because it is always true.If it is wintertime in Rexburg, then it is cold.If it is cold in Rexburg, then it is wintertime.The statement cannot be turned into a conditional statement because it is just a proposition.If it is in Rexburg, then it is wintertime.

Which of the following correctly rephrases the statement “Wintertime in Sitka is always cold” as a conditional statement?Group of answer choicesIf it is in Sitka, then it is wintertimeThe statement cannot be turned into a conditional statement because it is just a proposition.If it is wintertime in Sitka, then it is cold .The statement cannot be turned into a conditional statement because it is always true.If it is cold in Sitka, then it is wintertime .

Which of the following is a logical conclusion to the conditional statements below?If it is the month of January, then it is winter.If it is winter, then the temperature is cool.A.If it is winter, then it is January.B.If the temperature is cool, then it is January.C.If the temperature is cool, then it is winter.D.If it is the month of January, then the temperature is cool.

Which of the following is the converse of the statement "If it is snowing, then it is my birthday"?A.If it is not my birthday, then it is not snowing.B.If it is not my birthday, then it is snowing.C.If it is my birthday, then it is snowing.D.If it is my birthday, then it is not snowing.

Which of the following statements is logically equivalent to the statement "If it is raining, then the ground is wet"?A. If the ground is wet, then it is raining.B. If it is not raining, then the ground is not wet.C. If the ground is not wet, then it is not raining.D. All of the above

Consider the conditional statement “If x is a prime number, then x is an odd number.”   Is this statement true for x = 2? (Remember a prime number is divisible only by 1 and itself)Choose the answer with the most correct explanation.Group of answer choicesThe conditional statement is false because 2 is a prime number (the "if" is true) and 2 is an even number (the "then" is false).The conditional statement is assumed false because 2 is an even number (the “then” is false) regardless of the truth of the “if”.The conditional statement is neither true nor false.There is not enough information to decide if the conditional statement is true or false.The conditional statement is assumed true because 2 is a prime number (the “if” is true).