You try it Find the geometric mean between 2 and 18. 6.

Slides:



Advertisements
Similar presentations
Solving Right Triangles Essential Question How do I solve a right triangle?
Advertisements

Triangles TOPIC 9 LESSON 9-5.
TRIANGLES AND TYPES OF TRIANGLES
Jeopardy Trig fractions Solving For Angles Solving for Sides Words are Problems?! Other Right Stuff $100 $200 $300 $400 $500 $100 $200 $300 $400 $500.
Unit 5 Day 5: Law of Sines and the Ambiguous Case
7/3/2015 Geometry 1 Classifying Triangles Free powerpoints at
Mathematics Types of Triangles By: Jenny Ordonez.
EXAMPLE 1 Classifying a Triangle a.Classify XYZ by its angles. b. Classify XYZ by its side lengths. SOLUTION a. The triangle has a right angle at Y. So,
Unit 2 Review Questions.
Right Triangles and Trigonometry
Unit Solving Right Triangles OBJ: SWBAT solve triangles using the six trigonometric ratios. HW: p 259 (29,33, 37, 41)
8.3 Solving Right Triangles
Classifying Triangles Students will classify triangles using the lengths of the sides and the angles. S. Calahan October 2010.
 In a right triangle, the square of the length of the hypotenuse is equal to the sum of the squares of the lengths of the legs  a 2 + b 2 = c 2 a, leg.
Angles All about Sides Special Triangles Trig Ratios Solving Triangles
Sec 6.2 Trigonometry of Right Triangles
Chapter 8.1 Common Core G.SRT.8 & G.SRT.4 – Use…Pythagorean Theorem to solve right triangles in applied problems. Objective – To use the Pythagorean Theorem.
Review: Classifying Triangles and The Triangle Angle Sum Theorem
EQUILATERAL & ISOSCELES Quiz tomorrow. CLASSIFY the triangle by ANGLES and SIDES Angles: acute, obtuse, right Sides:equilateral, isosceles, scalene 91.
Working with square roots warm up 1.√3 + √3 = 2.√4 +√4 = 3.√5 + √5 = 4.√1 + √1 = 5.(√3) (√3) = 6.(√5) (√6) = Simplify 7. √24 = 8.√18 = 9.√81 = 10.√150.
Solving Right Triangles Geometry H2 (Holt 8-3)K. Santos.
Sec 6.2 Trigonometry of Right Triangles Objectives: To define and use the six trigonometric functions as ratios of sides of right triangles. To review.
Right as Rain Ambiguous Anomaly Solving Sleuth Application.
Triangle A polygon with three sides and three angles. A triangle can be names by its’ side lengths and angles. – Side lengths: isosceles, equilateral,
TRIANGLES AND TYPES OF TRIANGLES. A triangle has three sides.
Types of Triangles. Angles The angles in a triangle add up to o + 60 o + 60 o =
Warmup Find the lengths of the sides marked with a variable in each problem below. Show work! 48 y x 42 x y  y.
Triangles Sum.
Classifying Triangles Shahd ayman 5 Th primary Mr.arafat mohamed Geometry.
Classifying Triangles How many degrees can be found in all triangles? 180 We can classify triangles 2 ways: By their angles By their sides.
3/9/2016 Geometry 1 Classifying Triangles Free powerpoints at
Classifying Triangles Lesson Classifying by Angle Acute triangles have three acute angles. Obtuse triangles have one obtuse angle. Right triangles.
Altitude-on-hypotenuse. Find the value of x x 4√3 10 x = 4√3 4√3 x + 10 x x = 163 x x – 48 = 0 (x – 4)(x + 12) = 0 x = 4 x = -12.
Module 5 Test Review. Solve the following Triangle Angle X: ________ X: __________ Y: ___________.
Warm-Up: Solve each equation. Students will define sine, cosine, and tangent ratios in right triangles.
Trigonometry Mini-Project Carlos Velazquez 6/4/13 A block.
Classifying Triangles. Two Ways to Classify Triangles  By Their Sides  By Their Angles.
Scalene triangle: A scalene triangle is a triangle that has no equal sides. The following is a scalene triangle.
$1 Million $500,000 $250,000 $125,000 $64,000 $32,000 $16,000 $8,000 $4,000 $2,000 $1,000 $500 $300 $200 $100 Welcome.
Lesson 8.3 Concept: How to classify triangles by their sides and angles. An equilateral triangle has three sides of the same length. An isosceles triangle.
6.1 – 6.5 Review!! Graph the following. State the important information. y = -3csc (2x) y = -cos (x + π/2) Solve for the following: sin x = 0.32 on [0,
Basic Trigonometry SineCosineTangent. The Language of Trig The target angle is either one of the acute angles of the right triangle. 
Solve for the missing side length.. A forest ranger spots a fire from the top of a look-out tower. The tower is 160 feet tall and the angle of depression.
A-Geometry Ch Review Prize Show
This is JEOPARDY!!! Final Jeopardy Question Go the Distance Lost in Space 1000 ??? Get Radical Soh What? Today’s Special
Math Minutes: Imagine you have 6 toothpicks. How can you make 3 triangles using them?
Mathematics Types of Triangles.
Classifying Triangles
Chapter 8 Test is on Tuesday March 11th !!!
TRI NGLES 2 ways to classify: By Sides By Angles 60 4” 4” 4” 60 60
Classifying Triangles
TRIANGLES AND TYPES OF TRIANGLES
Classifying Triangles
Classifying Triangles
Chapter 8 Test Review.
Right Triangle Definition: A triangle with one 90 degree angle.
Classifying Triangles
Classifying Triangles
Classifying Triangles
Objective - To classify triangles.
Classifying Triangles
Unit 3: Right Triangle Trigonometry
Sec 6.2 Trigonometry of Right Triangles
Unit 3: Right Triangle Trigonometry
Geometric Mean Proportions & Pythagorean Theorem
Classifying Triangles
Classifying Triangles
Classifying Triangles
Presentation transcript:

You try it Find the geometric mean between 2 and 18. 6

White Board Practice Simplify

White Board Practice

Simplify

White Board Practice

Group Practice If r = 2 and s = 8 find h. r b c s h a h =4

Group Practice If b= 3 and c = 9 find r. r b c s h a r =1

Group Practice If c= 15 and r = 3 find a. r b c s h a a =6√5

Find the value of each variable 1. x 3 2

Find the value of each variable 1. x 3 2

Find the value of each variable y

Find the value of each variable y

The sides of a triangle have the lengths given. Is the triangle acute, right, or obtuse? 2. 5, 12, 14

The sides of a triangle have the lengths given. Is the triangle acute, right, or obtuse? 2. obtuse

The sides of a triangle have the lengths given. Is the triangle acute, right, or obtuse? 3. 6, 7, 8

The sides of a triangle have the lengths given. Is the triangle acute, right, or obtuse? 3. acute

White Board Practice 9 y x 30º y = 3√3 x = 6√3

30º 45º 8 x X = 8√2

White Board Practice The base angles of an isosceles triangle are 30 degrees. The base has a length of 12. Find the length of the altitude to the base. 2√3

The diagonals of a rhombus are 8 and 12. Find the length of one side of the rhombus. 2√13

Find Tan A A B C 7 2 Tan A 11

Find sin B A B C 4 3 sin B

Set up an equation that can be used to solve for x 35º 10 x Tan 35º Tan 55º 55º

Find an equation to solve for angle y yºyº 8 5 Cos yº

The angle of depression from the top of a tower to POINT X is 30 degrees. The tower is 300ft tall. Set up an equation to find the distance (d) from the base of the tower to POINT X. Tan 30ºTan 60º