Remember that a conditional statement (p→q) is an if-then in which the first part, p, is the hypothesis and the second part, q, is the conclusion.
1. Here the set m<span>∠A=40° is a subset of the set Acute Angles, so </span>m∠A=40° is the hypothesis and Acute Angles is the conclusion.
In other words:
m∠A=40°→∠A is an Acute Angle
if m∠A=40°, then ∠A is an Acute Angle
We can conclude that the conditional statement that describes the Venn diagram is: if m∠A=40°, then ∠A is an Acute Angle
2. Just like before, the set
is a subset of the set 
; therefore, is the hypothesis and is the conclusion.
In other words:
→
if, then
We can conclude that the conditional statement that describes the Venn diagram is: if, then
1. Here the set m<span>∠A=40° is a subset of the set Acute Angles, so </span>m∠A=40° is the hypothesis and Acute Angles is the conclusion.
In other words:
m∠A=40°→∠A is an Acute Angle
if m∠A=40°, then ∠A is an Acute Angle
We can conclude that the conditional statement that describes the Venn diagram is: if m∠A=40°, then ∠A is an Acute Angle
2. Just like before, the set
In other words:
if
We can conclude that the conditional statement that describes the Venn diagram is: if