.Lets graph the function f(x)
Recommendation: When you are going to draw the second part you should replace the limit values (-3 and 4) to know where the line starts and where the line finishes.
First, we recall what the terms converse, inverse, and contrapositive mean.
Conditional statement: If p then q.
Converse: If q then p.
Inverse: If not p then not q.
Contrapositive; If not q then not p.
Conditional statement:
If p then q.
If a figure is a cube, then it has eight vertices.
p = a figure is a cube
q = it has eight vertices
Converse:
If q then p.
If a figure has eight vertices, then it is a cube.
Inverse:
If not p then not q.
If a figure is not a cube, then it does not have eight vertices.
Contrapostive:
If not q then not p.
If a figure does not have eight vertices, then it is not a cube.
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