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MIDLINE
THEOREM
GRADE 9 MATHEMATICS
ยฎแตฏ
Midline Theorem
The segment that joins the
midpoints of two sides of a triangle
is parallel to the third side and half
as long.
Midline Theorem
Midline is equal to one half of
the base of a triangle.
A
D E
B
C
DE=
๐Ÿ
๐Ÿ
(๐‘จ๐‘ฉ)
1. If DE = 10.5 cm , What is AB?
A
D E
B
C
EXAMPLES!!!
1. If DE = 10.5 cm , What is AB?
Answer: AB = 21 cm
A
D E
B
C
10.5=
๐Ÿ
๐Ÿ
(๐‘จ๐‘ฉ)
EXAMPLES!!!
2. If BC= 32 cm , What is CE?
A
D E
B
C
EXAMPLES!!!
2. If BC= 32 cm , What is CE?
Answer: CE = 16 cm
A
D E
B
C
EXAMPLES!!!
3. If AB = 30 cm, What is DE?
A
D E
B
C
EXAMPLES!!!
3. If AB = 30 cm, What is DE?
A
D E
B
C
DE=
๐Ÿ
๐Ÿ
(๐‘จ๐‘ฉ)
DE=
๐Ÿ
๐Ÿ
(๐Ÿ‘๐ŸŽ)
DE= 15 cm
EXAMPLES!!!
4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm,
solve for x.
A
D E
B
C
EXAMPLES!!!
4. DE= (3x โ€“ 2) cm and AB
= (9x โ€“ 13) cm, solve for x.
A
D E
B
C
DE=
๐Ÿ
๐Ÿ
(๐‘จ๐‘ฉ)
3x โ€“ 2 =
๐Ÿ
๐Ÿ
(๐Ÿ—๐’™ โˆ’ ๐Ÿ๐Ÿ‘)
6x โ€“ 4 = ๐Ÿ—๐’™ โˆ’ ๐Ÿ๐Ÿ‘
6x โ€“ 9x = โˆ’๐Ÿ๐Ÿ‘ + ๐Ÿ’
โ€“ 3x = โˆ’๐Ÿ—
x = ๐Ÿ‘
EXAMPLES!!!
4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x.
x = ๐Ÿ‘
AB = (9x โ€“ 13) cm
DE= (3x โ€“ 2) cm
4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x.
DE = 3x โ€“ 2
x = ๐Ÿ‘
DE = 3(3) โ€“ 2
DE = 7 cm
AB = (9x โ€“ 13) cm
AB = 9x โ€“ 13
AB = 9(3) โ€“ 13
AB = 14 cm
DE= (3x โ€“ 2) cm
โ€œAlldreamsarewithin reach.All youhave to dois
keep movingtowardsthemโ€.
-Viola Davis-

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MIDLINE THEOREM.pptx

  • 2. Midline Theorem The segment that joins the midpoints of two sides of a triangle is parallel to the third side and half as long.
  • 3. Midline Theorem Midline is equal to one half of the base of a triangle. A D E B C DE= ๐Ÿ ๐Ÿ (๐‘จ๐‘ฉ)
  • 4. 1. If DE = 10.5 cm , What is AB? A D E B C EXAMPLES!!!
  • 5. 1. If DE = 10.5 cm , What is AB? Answer: AB = 21 cm A D E B C 10.5= ๐Ÿ ๐Ÿ (๐‘จ๐‘ฉ) EXAMPLES!!!
  • 6. 2. If BC= 32 cm , What is CE? A D E B C EXAMPLES!!!
  • 7. 2. If BC= 32 cm , What is CE? Answer: CE = 16 cm A D E B C EXAMPLES!!!
  • 8. 3. If AB = 30 cm, What is DE? A D E B C EXAMPLES!!!
  • 9. 3. If AB = 30 cm, What is DE? A D E B C DE= ๐Ÿ ๐Ÿ (๐‘จ๐‘ฉ) DE= ๐Ÿ ๐Ÿ (๐Ÿ‘๐ŸŽ) DE= 15 cm EXAMPLES!!!
  • 10. 4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x. A D E B C EXAMPLES!!!
  • 11. 4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x. A D E B C DE= ๐Ÿ ๐Ÿ (๐‘จ๐‘ฉ) 3x โ€“ 2 = ๐Ÿ ๐Ÿ (๐Ÿ—๐’™ โˆ’ ๐Ÿ๐Ÿ‘) 6x โ€“ 4 = ๐Ÿ—๐’™ โˆ’ ๐Ÿ๐Ÿ‘ 6x โ€“ 9x = โˆ’๐Ÿ๐Ÿ‘ + ๐Ÿ’ โ€“ 3x = โˆ’๐Ÿ— x = ๐Ÿ‘ EXAMPLES!!!
  • 12. 4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x. x = ๐Ÿ‘ AB = (9x โ€“ 13) cm DE= (3x โ€“ 2) cm
  • 13. 4. DE= (3x โ€“ 2) cm and AB = (9x โ€“ 13) cm, solve for x. DE = 3x โ€“ 2 x = ๐Ÿ‘ DE = 3(3) โ€“ 2 DE = 7 cm AB = (9x โ€“ 13) cm AB = 9x โ€“ 13 AB = 9(3) โ€“ 13 AB = 14 cm DE= (3x โ€“ 2) cm
  • 14. โ€œAlldreamsarewithin reach.All youhave to dois keep movingtowardsthemโ€. -Viola Davis-