Answer:
The value of a is 5, and b is 6.
Step-by-step explanation:
The points on the line are (6,10), (a,8), (4,b) and (2,2).
• The slope of a straight line is always constant.
First, determine the slope using the points (6,10) and (2,2).

Next, using points (6,10) and (a,8):

Next. using points (6,10) and (4,b):

The value of a is 5 and b is 6.