Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

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Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50

Transcript of Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Page 1: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

a= 15b= 20c= ?

ab

c

50

Page 2: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 6• b= 6• c= ?

ab

c

25

Page 3: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 7• b= 11• c= ?

ab

c

8.5

Page 4: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 25 • b= 60• c= ?

ab

c

13

Page 5: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 15• b= 36• c= ?

ab

c

65

Page 6: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 3• b= 4• c= ?

ab

c

39

Page 7: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 8 • b= 12• c= ?

ab

c

5

Page 8: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 12• b= 5• c= ?

ab

c

14.4

Page 9: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 4• b= 11• c= ?

ab

c

13

Page 10: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 0.8• b= 0.6• c= ?

ab

c

11.7

Page 11: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= √87• b= √57• c= ?

ab

c

1

Page 12: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 5• b= 18• c= ?

ab

c

12

Page 13: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 6• b= 11• c= ?

ab

c

18.7

Page 14: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

A rectangle is 7 cm wide and 10 cm long. Find the length of a diagonal of the rectangle. a

b

c

12.5

7 ? 10

Page 15: Solve for the hypotenuse and round the nearest tenth. a= 15 b= 20 c= ? a b c 50.

Solve for the hypotenuse and

round the nearest tenth.

• a= 30• b= 40• c= ?

ab

c

12.2


Memory Aid Help. b 2 = c 2 - a 2 a 2 = c 2 - b 2 “c” must be the hypotenuse. In a right triangle that has 30 o and 60 o angles, the longest.

Memory Aid Help. b 2 = c 2 - a 2 a 2 = c 2 - b 2 “c” must be the hypotenuse. In a right triangle that has 30 o and 60 o angles, the longest.

Drill Find the missing side length of right triangle ABC. Assume side C is the hypotenuse. 1.A = 7, B = 3 2.A = 9, C = 15.

Drill Find the missing side length of right triangle ABC. Assume side C is the hypotenuse. 1.A = 7, B = 3 2.A = 9, C = 15.

Trigonometry made somewhat easierece150/Secondary_school...hypotenuse are given by sin cos ab c TT. T his gives the relationship between the length of the hypotenuse c relative to

Trigonometry made somewhat easierece150/Secondary_school...hypotenuse are given by sin cos ab c TT. T his gives the relationship between the length of the hypotenuse c relative to

gotta - mscrossteacher.files.wordpress.com · The Right Triangle: 30 Pythagorean Theorem: DIAGRAM: WORD: SYMBOLS: 2 C 60 hypotenuse feglside as1800 b a2tb2 c2 900 gotta leg2tleg2

gotta - mscrossteacher.files.wordpress.com · The Right Triangle: 30 Pythagorean Theorem: DIAGRAM: WORD: SYMBOLS: 2 C 60 hypotenuse feglside as1800 b a2tb2 c2 900 gotta leg2tleg2

Do Now 05/02/2014 Find the unknown side length in each right triangle with legs a and b and hypotenuse c. 1. a = 20, b = 21 2. b = 21, c = 35.

Do Now 05/02/2014 Find the unknown side length in each right triangle with legs a and b and hypotenuse c. 1. a = 20, b = 21 2. b = 21, c = 35.

Starter a)Write down a definition of the hypotenuse b)Find the hypotenuse of the following triangles: 8cm 6cm 15cm 2cm 9cm 11cm.

Starter a)Write down a definition of the hypotenuse b)Find the hypotenuse of the following triangles: 8cm 6cm 15cm 2cm 9cm 11cm.

Pythagoras Theorem a 2 + b 2 = c 2 where c is the hypotenuse while a and b are the lengths of the other two sides. c b a.

Pythagoras Theorem a 2 + b 2 = c 2 where c is the hypotenuse while a and b are the lengths of the other two sides. c b a.

7.1 – Apply the Pythagorean Theorem. Pythagorean Theorem: leg hypotenuse a b c c 2 = a 2 + b 2 (hypotenuse) 2 = (leg) 2 + (leg) 2 If a triangle is a right.

7.1 – Apply the Pythagorean Theorem. Pythagorean Theorem: leg hypotenuse a b c c 2 = a 2 + b 2 (hypotenuse) 2 = (leg) 2 + (leg) 2 If a triangle is a right.

docs.peru.justia.com · AN'PEQ.2A ANIPEQ-2A ANiPVS-to AN,'PVS-IO . MOS B B B B B 8 B 8 8 B B B B B B B B B B B B B B B 3 c c c c c C c c c c C C c C c c c c c c c C c c C EQUIPMENT

docs.peru.justia.com · AN'PEQ.2A ANIPEQ-2A ANiPVS-to AN,'PVS-IO . MOS B B B B B 8 B 8 8 B B B B B B B B B B B B B B B 3 c c c c c C c c c c C C c C c c c c c c c C c c C EQUIPMENT

Warm-Up Exercises EXAMPLE 1 Find hypotenuse length in a 45-45-90 triangle o o o Find the length of the hypotenuse. a. SOLUTION hypotenuse = leg 2 = 8=

Warm-Up Exercises EXAMPLE 1 Find hypotenuse length in a 45-45-90 triangle o o o Find the length of the hypotenuse. a. SOLUTION hypotenuse = leg 2 = 8=

A.C. THEORY-RELATED MATHEMATICS AND THE GENERATION … · 12. letter 13. The altitude, base, and hypotenuse are represented by lower-case letters a, b, and c. The right triangle below

A.C. THEORY-RELATED MATHEMATICS AND THE GENERATION … · 12. letter 13. The altitude, base, and hypotenuse are represented by lower-case letters a, b, and c. The right triangle below

and b are the ewo leg lengths of the right triangle; c is length of the hypotenuse ... triangle 450 Two angles are 450. and the ... The of segment is the ...

and b are the ewo leg lengths of the right triangle; c is length of the hypotenuse ... triangle 450 Two angles are 450. and the ... The of segment is the ...

CorrectionKey=B DO NOT EDIT--Changes must be made through ... · Leg Leg Hypotenuse a b a c b c ESSENTIAL QUESTION Proving the Pythagorean Theorem In a right triangle, the two sides

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(leg1 + (leg = hypotenuse

(leg1 + (leg = hypotenuse

Pythagorean Theorem hypotenuse leg€¦ · Notes Pythagorean Theorem.notebook April 10, 2017 Pythagorean Theorem hypotenuse leg leg a b c The sides a and b can be interchanged a2

Pythagorean Theorem hypotenuse leg€¦ · Notes Pythagorean Theorem.notebook April 10, 2017 Pythagorean Theorem hypotenuse leg leg a b c The sides a and b can be interchanged a2

The Pythagorean Theorem x z y. For this proof we must draw ANY right Triangle: Label the Legs “a” and “b” and the hypotenuse “c” a b c.

The Pythagorean Theorem x z y. For this proof we must draw ANY right Triangle: Label the Legs “a” and “b” and the hypotenuse “c” a b c.

Types of Triangles - Coach Young Math · Pythagorean Theorem a2 + b2 = c2 a = leg b = leg c = hypotenuse Finding a missing side using Pythagorean Theorem 1. Figure out what side is

Types of Triangles - Coach Young Math · Pythagorean Theorem a2 + b2 = c2 a = leg b = leg c = hypotenuse Finding a missing side using Pythagorean Theorem 1. Figure out what side is

Hypotenuse-Leg Theroem.pdf

Hypotenuse-Leg Theroem.pdf

Pythagoras’ Theorem and Its Applications€™_triangle___congru… · Theorem I. (Pythagoras’ Theorem) For a right-angled triangle with two legs a,b and hypotenuse c, the sum

Pythagoras’ Theorem and Its Applications€™_triangle___congru… · Theorem I. (Pythagoras’ Theorem) For a right-angled triangle with two legs a,b and hypotenuse c, the sum

Pythagoras Theorem c is the length of the hypotenuse (side opposite the right angle). a and b are the lengths of the other two sides. It does not matter.

Pythagoras Theorem c is the length of the hypotenuse (side opposite the right angle). a and b are the lengths of the other two sides. It does not matter.