Answer: 
 Combine cost of 1 pound of turkey and 1 pound of ham is $10.5. 
 Solution: 
 let’s assume cost of 1 pound of turkey in dollars = x 
And assume cost of 1 pound of ham in dollars = y 
Given that 4 pounds of turkey and 2 pounds of ham costs $30. 
Creating linear equation using above information we get 
4x + 2y = 30  ------(1) 
lets use second condition that is turkey cost $1.50 less per pound than ham to create other equation 
=> cost of 1 pound of turkey = cost of 1 pound of ham – 1.50 
=> x = y – 1.5  ------(2) 
Now we have following two equations to proceed further 
4x + 2y = 30 ------(1) 
x = y – 1.5 ------(2) 
Substituting value of x from eq (2) in eq(1) we get 
 4( y – 1.5 ) + 2y = 30 
=> 4y – 6 + 2y = 30 
=> 6y = 30 +6 
=> y = 36/6 = 6 
Substituting value of y in equation (2) to get value of x 
x = 6 – 1.5 = 4.5 
 Combine cost of 1 pound of turkey and 1 pound of ham = x + y 
= 4.5 + 6 = 10.5 
 Hence combine cost of 1 pound of turkey and 1 pound of ham is $10.5.