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Bunuel
Bobby has eight more cars than Jackie. If Bobby gives two of his cars to Jackie, Bobby will have twice the cars that Jackie has. How many cars does Bobby currently have?

A. 2

B. 4

C. 6

D. 8

E. 10
Solution:

We can let B = the number of cars Bobby has and J = the number of cars Jackie has. We can create the equation:

B = J + 8

and

B - 2 = 2(J + 2)

Rewriting the first equation, we have J = B - 8. Substituting B - 8 for J in the second equation, we have:

B - 2 = 2(B - 8 + 2)

B - 2 = 2B - 12

10 = B

Alternate Solution:

If Bobby has eight more cars than Jackie, then Bobby has at least 8 cars; thus we eliminate A, B and C.

Between D and E, if Bobby had 8 cars, then after giving 2 cars to Jackie, Bobby would have 6 cars and Jackie would have 2 cars. 6 is not twice 2, thus we eliminate D and conclude that the correct answer is E.

Indeed, if Bobby had 10 cars, then Jackie has 2 cars and after Bobby gives 2 cars to Jackie, Bobby would have 8 cars while Jackie would have 4 cars. 8 is indeed twice 4.

Answer: E
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Let's solve it by options.

Say Bobby currently has 10 cars. Then, Jackie will have 10 - 8 = 2 cars.

Bobby gives 2 cars to Jackie so Bobby now has 10 - 2 = 8 cars and Jackie has 2 + 2 = 4 cars.

Bobby has twice the number of cars as Jackie.

Answer E
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