Trigonometric Function Grapher
Plot A·f(Bx − C) + D for sin, cos, tan, cot, sec and csc with the asymptotes drawn, plus amplitude, period, phase shift, midline, domain, range and key points.
Related tools
All Trigonometry tools →Open Trigonometric Function Grapher and you get an answer straight away, with no account to create. It sits under Trigonometry in our catalogue, alongside Function Grapher and Trigonometric Equation Solver.
How to use it
- Open the tool — no signup or install needed.
- Enter your input or adjust the available options.
- Get your result instantly, then copy or download it.
Frequently asked questions
What does Trigonometric Function Grapher do?
Plot A·f(Bx − C) + D for sin, cos, tan, cot, sec and csc with the asymptotes drawn, plus amplitude, period, phase shift, midline, domain, range and key points.
When would I actually use this?
Solving a triangle from what you can actually measure, converting between degrees and radians, and checking an identity before using it.
What is the most common mistake?
Leaving the calculator in the wrong angle mode. Degrees and radians differ by a factor of about 57, and the answer is wrong without ever looking wrong.
How is Trigonometric Function Grapher different from Function Grapher?
They sit next to each other but answer different questions: Function Grapher is the one to open when you need it to plot up to three functions f, g and h over a custom x- and y-range on an interactive canvas. Pick whichever matches what you're starting from — both are free.
Is there a tool for the next step?
Trigonometric Equation Solver is the closest one after this: Solve sin, cos and tan equations on any interval by robust numerical root-finding — results as multiples of π, radians and degrees, with interval presets for [0,2π], [−π,π], [0,4π] and [0°,360°].
What else is worth having open alongside it?
Trigonometric Identities Calculator and System of Inequalities Grapher — they come up in the same task often enough to be worth a second tab.
Where do the figures come from?
The identities are the classical ones and the arithmetic is exact to double precision. The law-of-sines case with two sides and a non-included angle can have two valid triangles, and both are reported.