15 results
Common Core HSG-SRT.C.8 lectures
Geometry Notes - Full Year Bundle of Printables | Binder Guided Notes
This bundle includes a full year set of High School Geometry Binder Notes. These notes provide the teacher and students with an organized set of guided notes and plenty of in class practice. Almost all topics includes 2 pages (1 page double-sided) of notes and examples. Below you will find the units and topics included. Click on each unit bundle or individual lesson for a more in depth look at the resources included. Download the previews to see the page setup and the exact questions!Please se
Subjects:
Grades:
9th - 11th
CCSS:
Special Right Triangles PowerPoint (30-60-90 and 45-45-90)
This is a PowerPoint presentation on Special Right Triangles. It starts off with the students seeing a square and identifying the properties they already know (accessing prior knowledge) and building up to the Pythagorean Theorem. Then, the pattern can be solicited from the students and examples are given.
The same is true for the 30-60-90 special right triangle. It starts off with an equilateral triangle and builds the same way as the 45-45-90 section.
This can be done altogether or in s
Grades:
6th - 12th
CCSS:
Right Triangle Trigonometry
This lesson shows how to solve a right triangle. It also shows how to use trigonometry in a variety of word problems.
To review this topic, try:
Solving Right Triangles Scavenger Hunt
For more fun ways to review other important topics, try these:
Scavenger Hunts
Fun PowerPoint Review Games
Relays
Tic Tac Toes
Partner Problems
Bingos
Common Core Standard
Define trigonometric ratios and solve problems involving right triangles.
G-SRT 8. Use trigonometric ratios and the Pythagorean Theorem
Subjects:
Grades:
8th - 12th, Higher Education
CCSS:
Right Triangle Trig Ratios for Visual and Kinesthetic learners
The notes that come with this graphic provide detailed steps for teaching the vocabulary of "hypotenuse," "opposite" and "adjacent" sides in right triangles. This vocabulary provides the basis for the rest of the notes about trig ratio definitions (sine, cosine, and tangent). The techniques are designed for visual and kinesthetic learners. This method easily shows why the sine of one acute angle is equal to the cosine of the complementary angle.
There is one page of notes and six pages of grap
Subjects:
Grades:
8th - 11th, Adult Education
Types:
CCSS:
Two-Dimensional Trigonometry and Its Applications
This presentation covers:using the sine, cosine, and tangent ratios to find the sides and angles of right-trianglesusing the sine and cosine rule to find the sides and angles of non-right trianglesfinding the area of non-right trianglesanswering questions using angles of elevation and depressionconstructing labeled diagrams from written statements This presentation can be used to lecture but includes sufficient detail and to assign students to look through it for independent study, virtual learn
Subjects:
Grades:
10th - 12th
CCSS:
Concept Compare: Trigonometry Review (Sine, Cosine, Tangent)
The Concept Comparison Frame contrasts sine, cosine, and tangent so students can try trigonometry to solve for a right triangle resultant. Students practice identifying components, solving for a missing side, and finding an angle measurement. For example, help physics Ss better understanding motion and direction values in two dimensions for velocity vectors. The Concept Comparison Routine is used help compare and contrast key concepts. Specifically, students use like and unlike characteristics
Subjects:
Grades:
9th - 12th, Higher Education
CCSS:
Also included in: StayGiant Physics Bundle: Kinematics
Intro to Triangle Trigonometry -PowerPoint (w/ free video) -Distance Learning
The PowerPoint introduces how to (1) identify opposite, adjacent, and hypotenuse sides of a triangle; and (2) which trig ratio/function goes with the sides. The prerequisite skills for solving triangles using triangle (SohCahToa) trig.Same lesson as the video: https://youtu.be/UNXL6o6cIXU
Subjects:
Grades:
10th - 11th
CCSS:
DP Mathematics: Applications and Interpretations Subtopic 3.3 Presentation
This is a Google Slides presentation designed to address the standards of DP Math Apps for subtopic 3.3, but the content is not at all specific to this course and can be easily adapted to other courses.This presentation covers:using the sine, cosine, and tangent ratios to find the sides and angles of right-trianglesusing the sine and cosine rule to find the sides and angles of non-right trianglesanswering questions using angles of elevation and depressionconstructing labeled diagrams from writte
Subjects:
Grades:
11th - 12th
DP Mathematics: Applications and Interpretations Subtopic 3.2 Presentation
This is a Google Slides presentation designed to address the standards of DP Math Apps for subtopic 3.2, but the content is not at all specific to this course and can be easily adapted to other courses.This presentation covers:using the sine, cosine, and tangent ratios to find the sides and angles of right-trianglesusing the sine and cosine rule to find the sides and angles of non-right trianglesfinding the area of non-right trianglesThis presentation can be used to lecture but includes sufficie
Subjects:
Grades:
11th - 12th
CCSS:
Evaluating Trig Functions PowerPoint™ Presentation
This PowerPoint™ lesson teaches students from Algebra 2 to Precalculus about Evaluating Trig Functions. The lesson requires no extra work on the teacher's part. Display it via a projector or interactive board/tv, click through the slides which include animation and natural transitions, while walking around the room engaging with your students. This is also a great tool for asynchronous learning (easy to share with students to work through on their own time, and perfect for making videos).The les
Subjects:
Grades:
10th - 12th
CCSS:
Question Exploration: How Much Does 1+1= In Vector Addition? PART 2
How much does 1+1 equal? 2? 0? 1.414? It depends on how you do vector addition in physics! This question exploration continues an explanation for Ss to how to add or resolve vectors in two dimensions, using SOH-CAH-TOA to solve for a right triangle resultant of velocity vectors, practice identifying components, solving for a missing side, and finding an angle measurement. Question Exploration Routines are instructional methods that teachers can use to help a diverse student population understand
Subjects:
Grades:
9th - 12th, Higher Education
CCSS:
Also included in: StayGiant Physics Bundle: Measurement
Question Exploration: How Much Does 1+1= In Vector Addition? PART 1
How much does 1+1 equal? 2? 0? 1.414? It depends on how you do vector addition in physics! This question exploration explains definitions, how to distinguish between vectors and scalars, and gives Ss practice adding vectors in one dimension and in two dimensions.Question Exploration Routines are instructional methods that teachers can use to help a diverse student population understand a body of content information by carefully answering a critical question to arrive at a main idea answer. Stude
Subjects:
Grades:
9th - 12th, Higher Education
CCSS:
Also included in: StayGiant Physics Bundle: Measurement
Foldable Notes for Special Right Triangles
These foldable notes are perfect for an interactive notebook. Students will discover and learn the patterns of side lengths for 45-45-90 triangles and 30-60-90 triangles.
Students will need to understand the characteristics of isosceles and equilateral triangles. In order to be successful, they will also need a proficiency in the Pythagorean Theorem and simplifying radical expressions. I often use a Pythagorean Theorem problem as the Warm Up that day to practice using the theorem and simplifyin
Subjects:
Grades:
6th - 12th
CCSS:
Trigonometry
Simple PowerPoint dealing with;- Right Angled Triangles- Types of Triangles- Similar Triangles- Congruent Triangles
Subjects:
Grades:
11th, Adult Education, Staff
CCSS:
Highschool Trigonometry
I'm a university student who decided to use some of their mathematics learned from the IB school system to give content to teachers who may need it :)
Subjects:
Grades:
9th - 12th
CCSS:
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