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Literal Equations
 A literal equation is an equation with

two or more variables.
 To rewrite:
 Solve for one variable, treating the

others like numbers.
Examples
 Solve for the red variable.

 2y + 5x = 6

 4x – 4y = 1
You Try!
 Solve for y.
 12 = 6x + 3y
Examples
 Solve for the red variable.

 Area of a rectangle: A = bh

 Simple Interest: I = Prt
 Volume of a Cylinder: V = πr2h
You Try!
 d = rt

R – C = P
Example
 The area of a triangle is found using

A = ½ bh.
 Solve for b.
 The area is 6 cm2 and height is 3 cm.
How long is the base?
You Try!
 Solve for h.
 The area is 8 cm2 and base is 4 cm.
What is the height?

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1 4 rewriting equations

  • 1.
  • 2. Literal Equations  A literal equation is an equation with two or more variables.  To rewrite:  Solve for one variable, treating the others like numbers.
  • 3. Examples  Solve for the red variable.  2y + 5x = 6  4x – 4y = 1
  • 4. You Try!  Solve for y.  12 = 6x + 3y
  • 5. Examples  Solve for the red variable.  Area of a rectangle: A = bh  Simple Interest: I = Prt
  • 6.  Volume of a Cylinder: V = πr2h
  • 7. You Try!  d = rt R – C = P
  • 8. Example  The area of a triangle is found using A = ½ bh.  Solve for b.  The area is 6 cm2 and height is 3 cm. How long is the base? You Try!  Solve for h.  The area is 8 cm2 and base is 4 cm. What is the height?