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  5. Geometry 2.1 Conditional Statements

Geometry 2.1 Conditional Statements

Authored by Montana Hise

Mathematics

9th - 12th Grade

CCSS covered

Used 13+ times

Geometry 2.1 Conditional Statements
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14 questions

Show all answers

1.

LABELING QUESTION

1 min • 2 pts

Label the hypothesis and the conclusion in the following statement.

a
b

Hypothesis

Conclusion

2.

LABELING QUESTION

1 min • 2 pts

Label the hypothesis and the conclusion in the following statement.

a
b

Hypothesis

Conclusion

3.

OPEN ENDED QUESTION

3 mins • 2 pts

Rewrite the conditional statement in if-then form.

All children must attend school.

Evaluate responses using AI:

OFF

Answer explanation

If you are a child, then you must attend school.

4.

OPEN ENDED QUESTION

3 mins • 2 pts

Rewrite the conditional statement in if-then form.

Congruent angles have equal angle measures.

Evaluate responses using AI:

OFF

Answer explanation

If angles are congruent, then they have equal angle measures.

5.

DRAG AND DROP QUESTION

1 min • 2 pts

Let p be "the sun is out" and let q be "it is daytime". Write the statement using symbols. Then decide if the statement is true or false.

If the sun is out, then it is daytime.

​ (a)   ​ (b)  

p→qp\rightarrow q  

q→pq\rightarrow p
p↔qp\leftrightarrow q
∼q→p\sim q\rightarrow p
true
false
∼p→∼q\sim p\rightarrow\sim q

6.

DRAG AND DROP QUESTION

1 min • 2 pts

Let p be "the sun is out" and let q be "it is daytime". Write the statement using symbols. Then decide if the statement is true or false.

If it is daytime, then the sun is out.

​ (a)   ​ ​ (b)  

p→qp\rightarrow q  

q→pq\rightarrow p
p↔qp\leftrightarrow q
∼q→p\sim q\rightarrow p
false
∼p→∼q\sim p\rightarrow\sim q
true

7.

DRAG AND DROP QUESTION

1 min • 2 pts

Let p be "the sun is out" and let q be "it is daytime". Write the statement using symbols. Then decide if the statement is true or false.

If it is not daytime, then the sun is not out.

​ (a)   ​ ​ ​ (b)  

p→qp\rightarrow q  

∼q→∼p\sim q\rightarrow\sim p  

p↔qp\leftrightarrow q
∼q→p\sim q\rightarrow p
∼p→∼q\sim p\rightarrow\sim q
true
false

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