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October 16, 2013

Today:
 Class Notes:
 Prep for Literal & Other Equations Test
Tomorrow
 Class Work
Class Notes:
Tips for Solving Literal & Other Equations:
1. If the variable you are solving for is inside the
parenthesis, you must distribute first. 9p = 3(k + 5) for k
2. If the variable you are solving for is outside the
parenthesis, simply perform the opposite operation.
9p = 3k(p + 5) for k
3. When clearing fractions, if the denominator being
multiplied has two or more terms, it must be distributed on
the other side.
5k( 2p + 4) = 9
Class Notes:
Tips for Solving Literal & Other Equations:
4. Always check to see if every term has something in
common. You can then factor it out.
3kp – 7km – 9k – 1 = -7p + 10 for k
first

3kp – 7km – 9k = -7p + 11

Then,

k(3p – 7m – 9) = -7p + 11 Then What?

k= -7p + 11
(3p – 7m – 9)
Class Notes:
Tips for Solving Literal & Other Equations:
5. If an entire term can be factored out, replace it
inside the parenthesis with a ‘1’
2p + 8px = ?

2p(1 + 4x) check by distributing the 2p again.

6. When solving fractional equations, you may have to
clear fractions more than once.
Class Notes:
Tips for Solving Literal & Other Equations:
7. Two equal fractions is called a proportion.
Proportions can be solved by cross multiplying.

The following is not a proportion.
How must this problem be solved? Finish It
Warm-Up:

Class Work:
Complete All 12 Problems Today
Answers are given, so show all work!

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October 16, 2013

  • 1. October 16, 2013 Today:  Class Notes:  Prep for Literal & Other Equations Test Tomorrow  Class Work
  • 2. Class Notes: Tips for Solving Literal & Other Equations: 1. If the variable you are solving for is inside the parenthesis, you must distribute first. 9p = 3(k + 5) for k 2. If the variable you are solving for is outside the parenthesis, simply perform the opposite operation. 9p = 3k(p + 5) for k 3. When clearing fractions, if the denominator being multiplied has two or more terms, it must be distributed on the other side. 5k( 2p + 4) = 9
  • 3. Class Notes: Tips for Solving Literal & Other Equations: 4. Always check to see if every term has something in common. You can then factor it out. 3kp – 7km – 9k – 1 = -7p + 10 for k first 3kp – 7km – 9k = -7p + 11 Then, k(3p – 7m – 9) = -7p + 11 Then What? k= -7p + 11 (3p – 7m – 9)
  • 4. Class Notes: Tips for Solving Literal & Other Equations: 5. If an entire term can be factored out, replace it inside the parenthesis with a ‘1’ 2p + 8px = ? 2p(1 + 4x) check by distributing the 2p again. 6. When solving fractional equations, you may have to clear fractions more than once.
  • 5. Class Notes: Tips for Solving Literal & Other Equations: 7. Two equal fractions is called a proportion. Proportions can be solved by cross multiplying. The following is not a proportion. How must this problem be solved? Finish It
  • 6. Warm-Up: Class Work: Complete All 12 Problems Today Answers are given, so show all work!