Jandrenn's PYTHAGOREAN REALTIONSHIP

2)I find it because i used a number line

10)

5.2

18)

A) 3

B) 1.7

C)1.73

D)0.03

PYTHAGOREAN RELATIONSHIP

1) The "PYTHAGOREAN RELATIONSHIP" is the relationship between the LENGTHS of a right triangle. To know that the right triangle has a correct sides, you need to see if the two legs are equal to the hypotenuse.

Example:

2)

3)

Mil's Pythagoras Scribe Post

1. Answer in a short paragraph and with diagrams

pythagorean relationship is a relationship between the LENGTHS of a right triangle. To know that the triangle has a correct sides, you need to see if the two legs areequal to hypotenuse.

 

Michael's Pythagorean Relatiohnship

1. Answer in a short paragraph and with diagrams



Answer:
c2 is equals to a2 + b2.



a2 + b2 = c2
52 + 122 = c2
25 cm2 + 144 cm2 = c2
169 cm2
13 cm2




a2 + b2 = c2
62 + 82 = 112
36 + 64 = 121
100 = 121
NOT A RIGHT TRIANGLE

Anmarie's pythagorean relationship post

The Pythagorean Relationship can be used to show if a triangle is a right triangle.
Left side:
6 squared+8 square= 10 squared
(6x6)+(8x8)=(10x10)
36+64=100















C squared= a squared+b squared
C squared= 12 squared+5 squared
C squared=(12x12)+(5x5)
C squared=144+100
C squared=244 squared
square root of "C" squared= square root of 244 is 15
C square= 15cm











8 squared+6 squared=11 squared
(8x8)+(6x6)=(11x11)
64+36=121
square root of "C"squared= square root of 121cm squared is 11
C=11cm
the triangle a right triangle.

Ashlie's Pythagorean Relationship Post

The pythagorean relationship is used for solving problems for finding the hypotenuse with 2 given legs. Also to figure out if the triangle is a right triangle or not.

1. Find The Missing Side Length.

c2 = a2 + b2

c2 = 52 + 122

c2 = (5x5) + (12x12)

c = 25cm2 + 144cm2

c = 169cm2

square root of 169 = 13cm

c = 13cm

 2. Is This A Right Triangle? Show Your Work.

a2 + b2 = c2

62 + 82 = 112

(6x6) + (8x8) = (11x11)

36 + 64 = 121

  100 /= 121

Not a perfect square because the legs don't make/equal the hypotenuse.

Ayra's Pythagorean Post

1. Answer in a short paragraph and with diagrams 
The relationship between the lengths of the side of the right triangle. The sum of the areas of the squares attached to the legs of a right triangle equals the area of a square attached to the hypotenuse. 








the Pythagorean relationship can be used to show if a triangle is a right triangle.
Left side:
7 squared+6 square= 13 squared
(7x7)+(6x6)=(13x13)
49+36=85
square root of "C" squared= square root of 100cm squared is 10
C=10cmthe sum of the areas of the two smaller squares is 100cm squared.
the triangle is a right triangle. 


2. Solve for the missing side length 
 
a squared+b squared= c squared
8 squared+6 squared=11 squared
(8x8)+(6x6)=(11x11)
64+36=121
square root of "C"squared= square root of 121cm squared is 11
C=11cm
the triangle a right triangle. 


3. Is this a right triangle? Prove it!!!










a squared + b squared = c squared 
8 squared + 6 squared = 11 squared 
(8x8) + (6x6) = (11x11)
64 + 36 = 121
It's not a right triangle because it's not equal. The legs aren't equal to the hypotenuse.

Carlo's Pythagorean Relationship

1. The relationship between the lengths of the side of a right triangle. The sum of the areas of the squares attached to the legs of a right triangle equals the area of the square attached to the hypotenuse.

2. Solve for the missing side length.

3.Is this a right triangle??

Not A perfect Triangle.

anton816

"A²+B²" stands for the two legs."C²" stands for the hypotenuse.If the two legs and the hypotenuse are equal the triangle is right.

Ex.

Side length Area Formula

A 6 36 A²+B²=C²
B 8 64 6²+8²=10²
C 10 100 36+64=100

100=100(right triangle)

A²+B²=C²

12cm+5cm=C²

144+25cm=C²

C²=169cm²

C=13cm

A²+B²=C²

8+6=11

64²+36²=121²

100cm²=121cm²

(This is NOT a Right Triangle because the legs and the hypotenuse are not equal)

Kate's Pythagoraen Relationship Scribe post

1. Answer in a short paragraph and with diagrams

The relationship between the lengths of the side of the right triangle. The sum of the areas of the squares attached to the legs of a right triangle equals the area of a square attached to the hypotenuse.

the pythagorean relationship can be used to show if a triangle is a right triangle.
Left side:
6 squared+8 square= 10 squared
(6x6)+(8x8)=(10x10)
36+64=100
square root of "C" squared= square root of 100cm squared is 10
C=10cm
the sum of the areas of the two smaller squares is 100cm squared.
the triangle is a right triangle.

"A" squared + "B" squared = "C" squared means
A number times it self so 2 squared means 2x2 and 6 squared is 6x6









8 squared + 6 squared = 11 squared
A squared + B squared = c squared
(8x8) + (6x6) = (11x11)
64 + 36 = 121
the total is 121 cm









12 squared + 5 squared = ???
A squared + b squared = ???
(12x12) + (5x5) = ???
144 + 25 = 169
check mark thing 169 = 13

natasha's pythagorean relationship

the pythagorean relationship can be used to show if a triangle is a right triangle.
Left side:
6 squared+8 square= 10 squared
(6x6)+(8x8)=(10x10)
36+64=100
square root of "C" squared= square root of 100cm squared is 10
C=10cm
the sum of the areas of the two smaller squares is 100cm squared.
the triangle is a right triangle.











a squared+b squared= c squared
8 squared+6 squared=11 squared
(8x8)+(6x6)=(11x11)
64+36=121
square root of "C"squared= square root of 121cm squared is 11
C=11cm
the triangle a right triangle.













C squared= a squared+b squared
C squared= 12 squared+5 squared
C squared=(12x12)+(5x5)
C squared=144+100
C squared=244 squared
square root of "C" squared= square root of 244 is 15
C square= 15cm

Charry's Pythagoraen Relationship Scribe post

1. Answer in a short paragraph and with diagrams

The relationship between the lengths of the side of the right triangle. The sum of the areas of the squares attached to the legs of a right triangle equals the area of a square attached to the hypotenuse.

Ethan's Pythagorean Relationship scribe

1. The sum of the areas of the 2 legs added together equal the sum of the area of the hypotenuse.

2.

a2+b2=c2

122+52=c2

(12x12) (5x5)

144+25=169cm2

square root of 169 =13cm

3.

a2+b2=c2

82+62=112

(8x8)+(6x6)=(11x11)

64+36=121

c squared = 121 squared = 11cm

It is not a perfect square because the sum of the area of the 2 legs don't equal the sum of the are of the hypotenuse

Pythagorean Relationship Scribe

"C" square = "A" square + "B" square
like 2 square is 2x2 and 5 square is 5x5

Find the missing length.

c = a2 + b2

c= 122 + 52

c = (12x12) + (5x5)

c = 144cm2 + 25cm2

c = 169cm2

---- ----

/ c = / 169cm2

c = 13cm2





(c x c) = (a x a) + (b x b)
(c x c) = (8x8) + (6x6)
(c x c) = 64cm square + 36cm square
(c x c) = 100cm square
C square = 100 square
C = 10cm