Compound Statements and Connectives (Day 2)

Let p and q represent the following simple statements.

p: This is a dog.

q: This is a mammal.

Write the compound statement in symbolic form.

If this is a dog, then it is a mammal.

• p→q

• q→p

• p∧q

• p∨q

Let p and q represent the following simple statements.

p: This is a dog.

q: This is a mammal.

Write the compound statement in symbolic form.

If this is a mammal, then this is a dog.

• p→q

• q→p

• p∧q

• q∨p

Tags

CCSS.HSS.CP.B.6

Let p and q represent the following simple statements.

p: This is a dog.

q: This is a mammal.

Write the compound statement in symbolic form.

If this is not a mammal, then this is not a dog.

• ∼p∧∼q

• ∼p→∼q

• ∼q∧∼p

• ∼q→∼p

Tags

CCSS.HSS.CP.A.3

CCSS.HSS.CP.A.5

Let p and q represent the following simple statements.

p: This is a dog.

q: This is a mammal.

Write the compound statement in symbolic form.

If this is not a dog, then it is not a mammal.

• ∼p→∼q

• ∼q→∼p

• ∼p v ∼q

• ∼q v ∼p

Tags

CCSS.HSS.CP.A.5

What is the symbol for NOT (negation)?

• ∕
• ∨
• ~
• ∧

Tags

CCSS.HSS.CP.A.1

The negation of the statement All dachshunds are brown is:

• Some dachshunds are brown.

• Every dachshund is brown.

• My dachshund is brown.

• Dachshunds are only brown.

Tags

CCSS.HSS.CP.A.1

What word is associated with a disjunction statement?

• and
• or
• If, then
• if and only if

Tags

CCSS.HSS.CP.A.1

CCSS.HSS.CP.B.7

This symbol, ↔, means?

• and
• or 
• if and only if
• implies

Tags

CCSS.HSS.CP.A.1

Let p and q represent the following simple statements;

p: Frank plays football.

q: Jamir runs track.

r: Edwin plays soccer.

Write each compound statements in symbolic form.

Frank plays football and Jamir runs track.

• p→q

• p↔q

• p Λ q

• p v q

Tags

CCSS.HSS.CP.A.1

Let p and q represent the following simple statements;

p: Frank plays football.

q: Jamir runs track.

r: Edwin plays soccer.

Write each compound statements in symbolic form.

Edwin plays soccer if and only if Jamir runs track.

• r→q

• r ↔q

• $r\wedge q$

• $r\vee q$