3D Tilted Wave Plane Graph
A sloped plane with a wave running across it.
z = 0.35*x + sin(y)Quick facts
- Formula: z = 0.35*x + sin(y)
- Category: surface
- Tags: surface, calculus, z=f(x,y)
What this graph represents
One direction trends upward while the other oscillates.
Where it appears in calculus
Good for showing how linear and periodic behavior combine.
How to use this graph
- Rotate the surface by dragging with your mouse or finger
- Use the Embed button to copy an
<iframe>for your LMS or lesson page - Click PNG to export a classroom-ready image
- Click Formula or LaTeX to copy the equation for your notes
Embed this graph
Use the Embed button in the calculator to copy a ready iframe for blogs, LMS pages, and lesson notes.
Open embed pageTeacher prompt
Question: Which variable creates the wave?
Answer: The y variable creates the sine wave; x creates the steady tilt.
Related graphs
Explore more surface examples and compare shapes, slices, and contour behavior.
Sine Cosine Product
z = sin(x) * cos(y)A checkerboard-like wave surface.
Absolute Value Pyramid
z = abs(x) + abs(y)A four-sided pyramid made from absolute values.
Cubic Surface
z = x^3 - yA cubic sheet tilted by the y term.
Log Bowl
z = log(1 + x^2 + y^2)A bowl that rises slowly as it moves outward.
Square Root Dome
z = sqrt(max(0, 16 - x^2 - y^2))The upper half of a sphere-like dome.
Hyperbolic Valley
z = x*yA saddle-like surface formed by multiplying x and y.
Explore more tools
Use these free browser tools to extend your graphing workflow.