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THE

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IDENTIFYING THE TRIANGLE. IS ACROSS FROM THE RIGHT ANGLE. a. b. c ... Right Triangle?? IT'S PROBLEM TIME! WRITE FORMULA. a b = c . PLUG IN NUMBERS. 5m ... –

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Title: THE


1
PYTHAGOREAN
THE
THEOREM
2
2500 YEARS AGO, A GREEK MATHEMATICAN NAMED
PYTHAGORAS, SAID THAT IN A RIGHT TRIANGLE, THE
SUMS OF THE SQUARES OF THE LENGTHS OF THE LEGS (A
AND B) IS EQUAL TO THE SQUARE OF THE HYPOTENUSE.
3
IDENTIFYING THE TRIANGLE
HYPOTENUSE
IS ACROSS FROM THE RIGHT ANGLE
LEG A
LEG B
4
a and b are the two legs of the right triangle.
The two legs always make the right angle. The
slanted side is the hypotenuse.
c
a
b
5
This is the formula
a² b² c²
ADD THE SQUARES OF A AND B TO GET THE
SQUARE OF C !



6
I KNOW YOU ARE WONDERING IS THAT A RIGHT TRIANGLE
???
UHNO !!!
7
Right Triangle??
8
ITS PROBLEM TIME!
a² b² c²
WRITE FORMULA
5² 12² c²
PLUG IN NUMBERS
25 144 C²
SOLVE
169 C²
169 C
c
13 C
5m
12m
9
NOW YOU TRY ONE, AT YOUR DESK!
A IS 12, B IS 16, AND THEY ARE LOOKING FOR THE
HYPOTENUSE!
C
16
12
10
DID YOU GET IT RIGHT?
a² b² c²
12² 16² c²
144 256 c²
400 c²
C
400 c
16
20 c
12
11
TELL WHETHER IT IS A RIGHT TRIANGLE OR NOT
a² b² c²
7
?
4
4² 6² 7²
NOT
?
16 36 49
6
52 49
12
A 35 FOOT TELEPHONE POLE NEEDS A SUPPORT WIRE
ATTACHED AT THE TOP OF THE POLE, TO A POINT IN
THE GROUND 20 FEET AWAY FROM THE BASE. ABOUT HOW
LONG SHOULD THE WIRE BE?
13
a² b² c²
35² 20² c²
1225 400 c²
C
1625 c²
35
40.3 or 40ft. c
20
14
LETS TRY THESE...
9
40
C
52
41
C
20
C
26
48
24
10
15
Pythagoras of Samos
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