Answer:
Step-by-step explanation:
I'll do three of these. I'll try and vary them as much as possible.
Number 1
Remark
Read this carefully. 
Rule: If you are reflecting across the line y= x (which you are) the rule is Point (x,y) becomes point (y,x). So now you have to set up a table using this transformation.
Now you have to follow the example most carefully. Notice how x and y are interchanged. There is no sign change with this example.
Given points             Transforms into
- (1,-2)        ========> (-2,1)
 - (2,-1)        ========> (-1,2)  
 - (3,-3)       ========>  (-3,3)
 
The diagram for this transformation is on the left.
Question Two
I'm going to  take a chance here and say that the reflection takes place across y = - x (Your diagram is cut off).
If I am right, then the rule is
Rule for line y = -x
Rule: The point (x,y) transforms into (-y,-x) What that means is that you interchange x and y. While you are at it, you put minus signs in front of x and y when they switched.
Diagram Points                  Switched points.
- (-4,-1)  ================>  (1,4)
 - (-4,-5) ================>  (5,4)
 - (-2,-5) ================>  (5,2)
 - (-2,-4) ================>  (4,4)
 - (-4,-1) ================>   (4,1)
 
Problem 5
This is a reflection across the x axis.
Rule: the object reflected across the x axis will <em>not</em> change the x value but the y value will become -y
Diagram points                      Switched Points
- (1, - 1)   ====================>  (1,1)  
 - (4, -1)   ====================>   (4,1)
 - (3, -5)   ====================>  (3,5)