what is the contrapositive of the conditional statement? if two variables are directly proportional, then…

what is the contrapositive of the conditional statement? if two variables are directly proportional, then their graph is a linear function. if two variables are directly proportional, then their graph is not a linear function. if two variables are not directly proportional, then their graph is not a linear function. if the graph of two variables is a linear function, then the two variables are directly proportional. if the graph of two variables is not a linear function, then the two variables are not directly proportional.

what is the contrapositive of the conditional statement? if two variables are directly proportional, then their graph is a linear function. if two variables are directly proportional, then their graph is not a linear function. if two variables are not directly proportional, then their graph is not a linear function. if the graph of two variables is a linear function, then the two variables are directly proportional. if the graph of two variables is not a linear function, then the two variables are not directly proportional.

Answer

Brief Explanations:

The contrapositive of a conditional statement "If p, then q" is "If not - q, then not - p". Here, p is "two variables are directly proportional" and q is "their graph is a linear function". So the contrapositive is "If the graph of two variables is not a linear function, then the two variables are not directly proportional".

Answer:

If the graph of two variables is not a linear function, then the two variables are not directly proportional.