Wk 24: Notes 6.1 PYthagorean Theorem and Special Right Triangles

Last updated about 4 hours ago

9 questions

Note from the author:

Please watch the edpuzzles to help you take notes here. You may take them on paper and upload images here as well. Whichever works best for you, but don't do the work twice.

Instructions

Please watch the edpuzzles to help you take notes here. You may take them on paper and upload images here as well. Whichever works best for you, but don't do the work twice.

Question 1

06:04

Question 2

09:46

Question 3

03:49

Question 4

09:31

Questions 5 & 6

03:06

Questions 7 & 8

05:13

Question 9

09:36

Wk 24: Notes 6.1 PYthagorean Theorem and Special Right Triangles

Wk 24: Notes 6.1 PYthagorean Theorem and Special Right Triangles

5. Draw a picture, then solve for the missing side. Write your answer in a complete sentence FOR CREDIT.

5. Draw a picture, then solve for the missing side. Write your answer in a complete sentence FOR CREDIT.

9. Directions: First, determine if the three side lengths could form a triangle.
(Recall from earlier, the sum of the two smaller sides must be greater than the third side). If yes, classify the triangle further as acute, right, or obtuse.

3. Find the value of x. Round each answer to the nearest hundredth.

9. Directions: First, determine if the three side lengths could form a triangle.
(Recall from earlier, the sum of the two smaller sides must be greater than the third side). If yes, classify the triangle further as acute, right, or obtuse.

Wk 24: Notes 6.1 PYthagorean Theorem and Special Right Triangles

Wk 24: Notes 6.1 PYthagorean Theorem and Special Right Triangles

3. Find the value of x. Round each answer to the nearest hundredth.

9. Directions: First, determine if the three side lengths could form a triangle. (Recall from earlier, the sum of the two smaller sides must be greater than the third side). If yes, classify the triangle further as acute, right, or obtuse.

9. Directions: First, determine if the three side lengths could form a triangle.
(Recall from earlier, the sum of the two smaller sides must be greater than the third side). If yes, classify the triangle further as acute, right, or obtuse.