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The Conditional Statement
p - q: If m<A is 35, then <A is an acute angle
The Converse
q - p: If <A is an acute angle, then m<A is 35
The Inverse
negative P - Negative Q: If M<A is NOT 35 then <A is NOT an acute angle
The ContraPositive
Negative Q - Negative P: If m<A is NOT an acute angle, Then <A is NOT 35.
Inductive Reasoning
Uses Patterns to make a conclusion
Deductive Reasoning
Uses Facts, Rules to come to a conclusion
Law of Detachment
If the hypothesis is true. Then the conclusion is true
Law of Syllogism
if P is equal to Q
And Q is Equal to R
Then P is equal to R
Reflexive Property
a = a
Symmetric Property
if a = b
then b = a
Transitive Property
If a = b
and b = c
then a = c
Segment Addition Property
AB + BC = AC
Angle Addition Property
<ABD + <DBC = <ABD
Mult Prop (=)
Multiplication
Given
It had been Given to you in the equation
Div Prop (=)
Division
Add Prop (=)
Addition
Biconditional Statement
Verify if the statement is true
P and if and only if Q
Example: The Converse is “If the sum of two angles is 90 degrees, then the angles are complementary” because this is true we can write the biconditional statement
Then the Biconditional statement would be the conditional statement but instead of if and then it would be if and only if
Biconditional statement: Two angles are complementary if and only if they are the sum of their measures is 90 degrees.