Study For Math

Front 1

Points a & b form line h.

Back 1

Points first- Through any two points, there is exactly one line.

Front 2

Points a, b, and c make up plane f.

Back 2

Points first-through any three noncollinear points, there is exactly one plane.

Front 3

Line h is made out of points a & b.

Back 3

Line first- a line contains atleast two points.

Front 4

Plane f contains points a b and c.

Back 4

Plane first- a plane contains atleast threw noncollinear points.

Front 5

Point a& c are in plane f. Point A & c make up line h.

Back 5

If two points lie in a plane then the entire line containing those points lies in the plane.

Front 6

Point a intersects point b at point g.

Back 6

If two lines intersect then their intersection is exactly one point.

Front 7

Plane f and plane t intersect at line h.

Back 7

If two planes intercect then their intersection is a line.

Front 8

Converse

Back 8

Switch

Front 9

Inverse

Back 9

Negate-negative

Front 10

Contrapositive

Back 10

Switch and negate

Front 11

Conditional

Back 11

Can be written in if-then form

Front 12

Hypothesis

Back 12

If portion of conditional statement

Front 13

Conclusion

Back 13

Then part of conditional statement

Front 14

Bioconditional

Back 14

A statement that contains the phrase if and only if(its like writing a conditional and its converse)

Front 15

Deductive reasoning

Back 15

Uses facts..definitions and accepted properties in a logical order to write a logical document.(uses rules of logic to reach a conclusion)

Front 16

Inductive reasoning

Back 16

Uses previous examples and patterns to form a conjecture(conclusions arrived at by inductive reasoning abd lack in logic)

Front 17

Law of detachment

Back 17

If p->q is a true conditional statement and p is true then q is true(need hypothesis information)

Front 18

Law of sullogism

Back 18

Is p->q and q->r are true conditional statementst hen p->r is true.

Front 19

Angle addition postulate

Back 19

Is p is in the interior of <rst then m<rsp + m<pst = m<rst.

Front 20

Line segmant postulate

Back 20

If m is between p and q then pm+mq = pq