Step 1: System word problem
95 packs shared among adults and children and sold for $960
Step 2: Identify each of the word problems with an equation
let x represents the number of Adult ticket
let y represents the number of a child ticket
Step 3: write out an equation for the word problem

Step 4: evalaute and subtract equation (11) from equation (1)

Hence the number of adult ticket = 35 while the number of child ticket = 60