Given:
Consider the inequality is 
and its solution set is 
.
To find:
The statement that verify the solution set.
Solution:
Any value into the inequality form the solution set , will create a true statement and any value into the inequality not form the solution set , will create a false statement.
To verify the solution set set, we need to put any value form solution set into the given inequality.
Substituting a value into the inequality from the solution set, such as -2, will create a true statement.
Therefore, the correct option is A.
Simplification of the given expression.
Divide the terms with the same base by subtracting their exponents.
Subtract the numbers
Any expression raised to the power of 1 equals itself.
Now, reduce the fraction with b.
Step-by-step explanation:
It's called a base.
Hope this helps!
The two angles, when added, should form a straight line.
A. ∠RST and ∠RSV form the line VT
B. ∠RST and ∠TSU form the line RU
C. ∠RST and ∠VSU form opposite angles with each other
D. ∠TSU and ∠USV form the line VT
E. ∠TSU and ∠RSV form opposite angles with each other
So, the answers are A, B and D.
