Given the following two statements: P: It is not yet 10 a.m. Q: They are eating. Write the statement in symbolic form. It is 10 a.m. and yet they are eating.

Consider the symbolic representations given below. p: A person knows CPR.q: A person is a paramedic. Translate the following sentence into symbolic form. Knowing CPR is necessary for being a paramedic.   A. q ∨ p B. q → p     C q ∧ p D. p → q E. ~q → ~p

Let p, q, and r represent the following simple statements. p: I eat bananas. q: I like ice cream. r I like to eat. Write the following compound statement in its symbolic form. If I do not eat bananas then: I do not like ice cream and I do not like to eat. The symbolic form is

Write the following statement using the words "if ... then." "To graduate this semester, it is sufficient that you have completed 18 credits. " The statement equivalently written using the words "if . then" is which of the following? A. If you have not completed 18 credits, then you graduate this semester B. If you graduate this semester, then you have completed 18 credits. OC. If you do not graduate this semester, then you have completed 18 credits. O D. If you have completed 18 credits, then you graduate this semester.

Let p and q represent the following statements. p: There are puppies in my room q: I am locked out of my house Which of the following is the English translation of the symbolic notation p∨q?

p: Kevin Durant will win the MVP award.q: The Lakers will win the NBA championship. Select the statement below that matches the following symbolic statement: ∼p∨q

Using the symbolic representations given below: p: You are a criminal.p: You are a criminal.q: You break the lawq: You break the law Express the following compound statements in symbolic form. Statement 1: You are a criminal only if you break the law.You are a criminal only if you break the law.A. ∼p→q∼�→�B. q→p�→�C. ∼q→p∼�→�D. p→q�→�E. q→∼p�→∼�F. p→∼q�→∼� Statement 2: If you are not a criminal, you do not break the law.If you are not a criminal, you do not break the law.A. q→∼p�→∼�B. p→∼q�→∼�C. ∼q→p∼�→�D. ∼p→∼q∼�→∼�E. ∼q→∼p∼�→∼�F. ∼p→q∼�→� FILL BLANK: Statement 2 is the ________ of Statement 1.A. contrapositiveB. inverseC. converse Statement 1 and Statement 2 are:A. equivalentB. not equivalent