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Identify the Identify the

Identify the - PowerPoint Presentation

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Uploaded On 2015-11-11

Identify the - PPT Presentation

means and the extremes in the proportion w y x z Means y amp x Extremes w amp z Identify the means and the extremes in the proportion ID: 190033

completely factor triangle amp factor completely amp triangle find 12x means extremes lengths form missing side 625 144 225

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Slide1
Slide2

Identify the

means

and the extremes in the proportion.

w = y x z

Means:

y

& x

Extremes:

w

&

zSlide3

Identify the

means

and the extremes in the proportion.

9 = 12w 6 + y 5

Means:

6 + y

&

12w

Extremes:

9

&

5Slide4

Identify the

means

and the extremes in the proportion.

q + 3 = 2 5m q

Means:

5m

&

2

Extremes:

q + 3 & qSlide5

Identify the

means

and the extremes in the proportion.

m = T a h

Means:

a

&

T

Extremes:

m & hSlide6

Factor completely.

x

2

– 225

(x + 15)(x – 15)Slide7

Factor completely.

5x

2

– 125y4

5(x

2

– 25y

4

)

5(x + 5y

2

)(x – 5y

2

)Slide8

Factor completely.

12x

13

– 75x

3x(4x

12

– 25)

3x(2x

6

+ 5)(2x

6

– 5)Slide9

Factor completely.

x

2

+ 12x + 32

(x + 4)(x + 8)Slide10

Factor completely.

x

2

– 12x + 32

(x

4)(x

8)Slide11

Factor completely.

x

2

– 4x + 32

(x

+

4)(x

8)Slide12

Factor completely.

x

2

+ 14x + 45

(x

+

9)(x

+ 5

)Slide13

Factor completely.

x

2

+ 15x + 36

(x

+

12)(x

+ 3

)Slide14

Factor completely.

8x

2

+ 2x – 21

8 •-21 = -168

14 & -12

8x

2

+ 14x

12x – 21

2x(4x + 7)

3(4x + 7)

(4x + 7)(2x – 3) Slide15

Factor completely.

12x

2

+ 53x + 20

12 •20 = 240

48 & 5

12x

2

+ 48x + 5x + 20

12x(x + 4) + 5(x + 4)

(x + 4)(12x + 5) Slide16

Factor completely.

12x

2

– 16x – 11

12 •-11 = -132

-22 & 6

12x

2

22x + 6x

11

2x(6x

11) + 1(6x

11)

(2x + 1)(6x

11) Slide17

Factor completely.

3

2x

2 – 36x + 9

3

2 • 9 = 288

-24 & -12

3

2x

2

24x

12x + 9

8x(4x

3)

3(4x

3)

(8x

3)(4x

3) Slide18

Factor completely.

x

2

– 15x + 36

(x

12)(x

3

)Slide19

Factor completely.

x

2

+ 4x – 45

(x

9)(x

+ 5

)Slide20

Factor completely.

2x

2

– 28x + 90

2(x

2

– 14x + 45)

2(x

9)(x

5

)Slide21

Factor completely.

3

x

2 – 27x – 108

3

(x

2

– 9x – 36)

3(x

12)(x

+ 3

)Slide22

16

x

12

Find the missing side of the triangle.

12

2

+ 16

2

= x

2

144 + 256 = x

2

400 = x

2

20 = xSlide23

3

x

2

Find the missing side of the triangle.

2

2

+ 3

2

= x

2

4 + 9= x

2

13 = x

2

3.6 ≈ xSlide24

10

x

18

Find the missing side of the triangle.

10

2

+ 18

2

= x

2

100 + 324= x

2

424 = x

2

20.6 ≈ xSlide25

12

19

x

Find the missing side of the triangle.

12

2

+ x

2

= 19

2

144 + x

2

= 361

x

2

= 217

14.7 ≈ xSlide26

x

70

30

Find the missing side of the triangle.

30

2

+ x

2

= 70

2

900 + x

2

= 4900

x

2

= 4000

63.2 ≈ xSlide27

x

25

7

Find the missing side of the triangle.

7

2

+ x

2

= 25

2

49 + x

2

= 625

x

2

= 576

24 = xSlide28

Do the following lengths form a

right

triangle?

7

2

+ 24

2

? 25

2

49 + 576

? 625

625

= 625

yes!

7, 24, 25Slide29

Do the following lengths form a

right

triangle?

5

2

+ 12

2

? 13

2

25 + 144 ? 169

169 = 169

yes!

5, 13, 12Slide30

Do the following lengths form a

right

triangle?

9

2

+ 12

2

? 15

2

81 + 144 ? 225

225 = 225

yes!

9, 12, 15Slide31

Do the following lengths form a

right

triangle?

12

2

+ 18

2

? 20

2

144 + 324 ? 400

468

400

no!

12, 20, 18Slide32

Do the following lengths form a

right

triangle?

17

2

+ 18

2

? 19

2

289 + 324 ? 361

613

361

no!

19, 17, 18Slide33

Do the following lengths form a

right

triangle?

2

2

+ 7

2

? 8

2

4 + 49 ? 64

53

64

no!

2, 7, 8Slide34

A

C

B

D

∆ABC ~

∆______

~

_______

DBA DACSlide35

B

Y

U

S

∆YUB

~

∆______

~

_______

YBS BUSSlide36

Q

R

P

M

∆PQR

~

∆______

~

_______

PMQ QMRSlide37

H

J

G

I

∆GHJ

~

∆______

~

_______

GIH HIJSlide38

∆ABC

~

∆DEF. Find the value of x.

B

A

C

3x + 3

4x

D

E

F

21

27

30

4x

=

30

3x + 3 27

90

x + 90 = 108x

90

=

18x

x =

5Slide39

∆GHI

~

∆JKL. Find the value of x.

L

K

J

3x – 20

2x + 5

G

I

H

9

8

10

2x + 5

=

9

3x – 20 8

16x + 40 = 27x – 180

220

=

11x

x =

20Slide40

∆MNO

~

∆PQR. Find the value of x.

N

O

M

5

x – 6

6

x + 1

Q

R

P

28.5

46.5

34.5

6x + 1

=

46.5

5x – 6 28.5

232.5x – 279 = 171x + 28.5

61.5x

=

307.5

x

=

5