Sine
A trig function that can describe vertical position on the unit circle and repeating wave patterns.
Math 3 Strand
This strand review helps students connect trig values, repeating graphs, and calculator-based checks so they can read periodic patterns more confidently on the NC Math 3 EOC.
Focus on sine, cosine, tangent, degree-radian conversion, amplitude, period, midline, transformations, and simple periodic models while using Desmos strategically to compare equations and graphs.
If you can move through Sets 1 to 6 in order, explain how a trig graph repeats, and use Desmos to test angles, intercepts, and period, you are building real NC Math 3 EOC readiness.
Key Vocabulary
These words appear often in class, in Desmos work, and on trigonometric-function EOC questions.
A trig function that can describe vertical position on the unit circle and repeating wave patterns.
A trig function that can describe horizontal position on the unit circle and repeating wave patterns.
A trig function found by comparing sine and cosine, often used to describe slope-like change.
A circle with radius 1 centered at the origin that helps connect angles to trig values.
Another way to measure angles. Trig graphs and many calculator settings use radians.
The distance from the midline to a peak or a trough on a trig graph.
The length of one full repeating cycle on a graph or in a model.
The horizontal line halfway between the maximum and minimum values of a trig graph.
A shift, reflection, or stretch that changes the basic shape or position of a trig graph.
An equation that represents a pattern repeating again and again over equal intervals.
Practice Questions
All 6 sets are ready to use. Start with the direct skill-builders, then move into mixed review and challenge work to build steadier EOC confidence.
Recommended Practice Order
This order moves from core trig skills to mixed review so students can build confidence before the final readiness check.
Practice Set 1
Review special-angle values, degrees and radians, amplitude, period, and midline first.
Practice Set 2
Match trig equations, unit-circle ideas, and graph features in multi-step tasks.
Practice Set 3
Explain transformations, justify solutions, and interpret periodic situations more carefully.
Practice Set 4
Move between quick angle work, graph interpretation, and simple modeling.
Practice Set 5
Blend transformations, equation solving, and periodic interpretation in one stronger set.
Practice Set 6
Use the final mixed set to test accuracy, pacing, and overall trig confidence.
Practice Set 1
Review sine, cosine, tangent, familiar angles, radians and degrees, and basic graph vocabulary.
Practice Set 2
Connect unit-circle values, transformed graphs, and simple trig equations in more connected problems.
Practice Set 3
Use strategic reasoning to analyze periodic models, compare trig equations, and justify graph choices.
Practice Set 4
Blend angle measures, graph reading, and equation-solving so students practice switching demands.
Practice Set 5
Tackle stronger trig questions with transformations, periodic models, and common calculator-check moments.
Practice Set 6
Finish with a short trig review set that checks pacing, accuracy, and EOC-style readiness.