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Notes Over 1.3
It’s time to stop
“daydreaming”
and start applying
“mental math”
231 −−= x.
Notes Over 1.3
Variable on One SideVariable on One Side
Solve the equation.
2+2+
x−
6182 +=− y.
6− 6−
24−
593 =− z.
=5
5−=x y=
9− 9−
z− 4−=
4=z
12664 −=+ x.
Notes Over 1.3
Variable on One SideVariable on One Side
Solve the equation.
6−6−
18−
1525 =−x.
5+5+
x2=x6
3−=x
6=
6 6 2 2
3=x
2
3
6 =−
x
. (3− ) 3−
6−=x
1643157 +−=− aa.
Notes Over 1.3
Variable on Both SideVariable on Both Side
Solve the equation.
a4+a4+
1=a
15− 15−
624638 +=+− mm.
m3+ m3+
m27=0
6−6−
2727
0=m
37649 +=− ss.
Notes Over 1.3
Variable on Both SideVariable on Both Side
Solve the equation.
s4− s4−
s3=−9
3−3−
33
3−=s
ttt 2101810 −=+−.
Notes Over 1.3
Variable on Both SideVariable on Both Side
Solve the equation.
t2+t2+
9=t9
1− 1−
9 9
1=t
tt 21017 −=+
72411 +=− xx.
Notes Over 1.3
Variable on Both SideVariable on Both Side
Solve the equation.
x− x−
x=−11
7−7−
xx 1624412 +=.
x16−x16−
24=− x12
12− 12−
2−=x
( ) ( )221235.13 −−=+− xx
Notes Over 1.3
Using the Distributive PropertyUsing the Distributive Property
Solve the equation.
x5
x2+x2+
7=x7
3+ 3+
7 7
1=x
1215+− x2−= 4+
4235 +−=− xx
( ) ( ) 7132414 =++−− kk.
Notes Over 1.3
Using the Distributive PropertyUsing the Distributive Property
Solve the equation.
k4−
4−=− k
11− 11−
4=k
8+ k3+ 73 =+
k− 711=+
( )12215 +=− xx.
Notes Over 1.3
Using the Distributive PropertyUsing the Distributive Property
Solve the equation.
x2−
2=− x4
x2−x2−
x2= 2+
4− 4−
2
1
−=x
( )529316 −=− xx.
Notes Over 1.3
Using the Distributive PropertyUsing the Distributive Property
Solve the equation.
93 −x
1−=x
x2−x2−
x2= 10−
9+ 9+
( )25
3
2
617 −= nn.
Notes Over 1.3
Solving an Equation with FractionsSolving an Equation with Fractions
Solve the equation.
n10−n10−
4−=n8
8 8
2
1
−=n
=n18 n10 4−
41
4
3
18 =+x.
Notes Over 1.3
Solving an Equation with FractionsSolving an Equation with Fractions
Solve the equation.
4− 4−
12=x3
3 3
4=x
x3 =+ 4 16
(4 )4(4
xx 4
3
2
2
1
19 =−.
Notes Over 1.3
Solving an Equation with FractionsSolving an Equation with Fractions
Solve the equation.
x3− x3−
x21=− 4
2121
21
4
−=x
3
=− 4 x24
(6 )6(6
x3
2
1
3
2
5
3
20 += xx.
Notes Over 1.3
Solving an Equation with FractionsSolving an Equation with Fractions
Solve the equation.
x10−x10−
15=− x
15−=x
3
x10= 15+
(15 )15(15
x9
5
Notes Over 1.3

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324 1.3 solvinglinearequations

  • 1. Notes Over 1.3 It’s time to stop “daydreaming” and start applying “mental math”
  • 2. 231 −−= x. Notes Over 1.3 Variable on One SideVariable on One Side Solve the equation. 2+2+ x− 6182 +=− y. 6− 6− 24− 593 =− z. =5 5−=x y= 9− 9− z− 4−= 4=z
  • 3. 12664 −=+ x. Notes Over 1.3 Variable on One SideVariable on One Side Solve the equation. 6−6− 18− 1525 =−x. 5+5+ x2=x6 3−=x 6= 6 6 2 2 3=x 2 3 6 =− x . (3− ) 3− 6−=x
  • 4. 1643157 +−=− aa. Notes Over 1.3 Variable on Both SideVariable on Both Side Solve the equation. a4+a4+ 1=a 15− 15− 624638 +=+− mm. m3+ m3+ m27=0 6−6− 2727 0=m
  • 5. 37649 +=− ss. Notes Over 1.3 Variable on Both SideVariable on Both Side Solve the equation. s4− s4− s3=−9 3−3− 33 3−=s
  • 6. ttt 2101810 −=+−. Notes Over 1.3 Variable on Both SideVariable on Both Side Solve the equation. t2+t2+ 9=t9 1− 1− 9 9 1=t tt 21017 −=+
  • 7. 72411 +=− xx. Notes Over 1.3 Variable on Both SideVariable on Both Side Solve the equation. x− x− x=−11 7−7− xx 1624412 +=. x16−x16− 24=− x12 12− 12− 2−=x
  • 8. ( ) ( )221235.13 −−=+− xx Notes Over 1.3 Using the Distributive PropertyUsing the Distributive Property Solve the equation. x5 x2+x2+ 7=x7 3+ 3+ 7 7 1=x 1215+− x2−= 4+ 4235 +−=− xx
  • 9. ( ) ( ) 7132414 =++−− kk. Notes Over 1.3 Using the Distributive PropertyUsing the Distributive Property Solve the equation. k4− 4−=− k 11− 11− 4=k 8+ k3+ 73 =+ k− 711=+
  • 10. ( )12215 +=− xx. Notes Over 1.3 Using the Distributive PropertyUsing the Distributive Property Solve the equation. x2− 2=− x4 x2−x2− x2= 2+ 4− 4− 2 1 −=x
  • 11. ( )529316 −=− xx. Notes Over 1.3 Using the Distributive PropertyUsing the Distributive Property Solve the equation. 93 −x 1−=x x2−x2− x2= 10− 9+ 9+
  • 12. ( )25 3 2 617 −= nn. Notes Over 1.3 Solving an Equation with FractionsSolving an Equation with Fractions Solve the equation. n10−n10− 4−=n8 8 8 2 1 −=n =n18 n10 4−
  • 13. 41 4 3 18 =+x. Notes Over 1.3 Solving an Equation with FractionsSolving an Equation with Fractions Solve the equation. 4− 4− 12=x3 3 3 4=x x3 =+ 4 16 (4 )4(4
  • 14. xx 4 3 2 2 1 19 =−. Notes Over 1.3 Solving an Equation with FractionsSolving an Equation with Fractions Solve the equation. x3− x3− x21=− 4 2121 21 4 −=x 3 =− 4 x24 (6 )6(6 x3 2
  • 15. 1 3 2 5 3 20 += xx. Notes Over 1.3 Solving an Equation with FractionsSolving an Equation with Fractions Solve the equation. x10−x10− 15=− x 15−=x 3 x10= 15+ (15 )15(15 x9 5