1. Warm Up

2. Literal Equations

3.  Literal equations have more than one type of variable  Examples: Geometry Formulas

4. The Goal of Literal Equations  Isolate a particular variable  This means that you must get everything on one side of the equal sign except the variable you are solving for

5. Now we will do the exact same thing … But with letters!  Solve for a

6.  Solve for C

7.  Solve for y 8x + 4y = 32

8.  Solve for r

9. Solve for b

10. Solve for y

11. Solve for t

12. Final Example  Solve for y -2x +3y = 9

13. Your Turn  Write on your own paper  Calculator

14. Answers (12-17) 

15. Warm Up  

16. Practice makes Perfect  Solve for b

17. Practice makes Perfect  Solve for e SLE – P = T

18. Practice makes Perfect  Solve for p x + y = y +dp

19. Practice makes Perfect  Solve for b ab + c = 3c

20. Practice makes Perfect  Half sheet: Write on your OWN paper Write on your OWN paper Finish all 18 Finish all 18

21. Answers (1-9) 

22. Practice makes Perfect  Solve for o

23. Practice makes Perfect  Solve for c J = AC - K

24. Practice makes Perfect  Solve for r Z – E + BR = A

25. Practice makes Perfect  Solve for k

26. Practice makes Perfect  Solve for e T = EA

27. Practice makes Perfect  Solve for p

28. Practice makes Perfect  Solve for a CAB = S

29. Practice makes Perfect  Solve for l

30. Practice makes Perfect  Solve for a

31. Practice makes Perfect  Solve for g

32. Practice makes Perfect  Solve for i

33. Practice makes Perfect  Solve for p

34. Practice makes Perfect  Solve for a

35. Practice makes Perfect  Solve for a