For 2-3, a.) write the converse of each conditional. b.) determine if the converse is “always true”, “always false”, or if “it depends”. if it depends or if it is always false, give a counterexample that proves it can be, or is false. 2. if two angles are congruent supplementary angles, then they are right angles. 3. if c is negative and a > b, then ac < bc.

2)

p = two angles are congruent supplementary angles

q = they are right angles

q → p : If two angles are right angles, then they are congruent supplementary angles.

This is ALWAYS TRUE

3)

p = c is negative and a > b

q = ac < bc

q → p : If ac < bc, then c is negative and a > b

This is sometimes true...IT DEPENDS

Counterexample: Let a = -1, c = 2, and b = 3, then ac < bc. Since c is not negative, the statement is false.

left 3, up 4

step-by-step explanation:

just count the values of x & y of the vertex of the graph and see how many units in the x and y direction will get you from the f(x) graph to the f(x) graph