3D Graphing Calculator
Plot z = f (x, y) m'njira yogwirizana 3D — kuzungulira ndi zoom, ufulu pa Intaneti.
Sungani nkhope kuti muzungulire. e.g. x^2-y^2, sin(x)*cos(y), sqrt(x^2+y^2)
Zachidule
the calculator plots a surface defined by z = f(x, y) as a rotatable wireframe, enter an expression in x and y, such as sin(x) * cos(y) or x^2 - y^2, and drag to orbit the surface in three dimensions. Useful for visualizing multivariable functions, saddle points and peaks. Dragging orbits the camera around the surface so you can look at it from any angle, and the zoom control moves you closer or further away. This turns an abstract two-variable formula into a shape you can actually see — hills, valleys, ridges and the pass-shaped saddle points where a surface rises in one direction while falling in another. This turns an abstract two-variable formula into a shape you can actually see.For example, z = x^2 - y^2 plots a surface defined by z = f(x, y) as a rotatable wireframe. Enter an expression in x and y, such as sin(x) * cos(y) or x^2 - y^2, and drag to orbit the surface in three dimensions. Dragging orbits the surface.The calculator plots a surface defined by z = f(x, y) as a rotatable wireframe.The calculator sweeps x and y across a grid, evaluates your expression at each grid point to get a height z, and connects those heights into a mesh that stands up off the flat xy-plane. Dragging orbits the camera around the surface so you can see it from any angle. Dragging orbits the camera around the surface. Dragging orbits the surface.For example, the calculator plots a surface defined by z = f(x, y) as a rotatable wireframe. Dragging orbits the surface in three dimensions.For example, the calculator plots a surface defined by z = f(x, y) as a rotatable wireframe. Dragging orbits the surface in three dimensions.For example, the calculator plots a surface defined by z = f(x, y) as a rotatable wireframe. Dragging orbits the surface in three dimensions.For example, the calculator plots a surface defined by z = f(x, y) as a rota
Mafunso ofunsidwa nthawi zambiri
Kodi ndingapeze 3D ntchito?
Pitani ku bokosi lakuti "Kusintha" kuti mupange bokosi lakuti "Kusintha" lomwe lidzakuwuzani kuti ndi chiyani.
Kodi ndingasinthire nkhope?
Ndikofunika. Tiyeni titenge nkhope kuti tipite m'mphepete mwake, ndipo tigwiritsa ntchito kuyang'anira kwa zoom kuti tipite pafupi kapena kumbuyo.
Kodi z = f (x, y) kumatanthauza chiyani?
Izi zikutanthauza kuti z pamwamba pa nthaka pa nthawi iliyonse ndi ntchito kuchokera x ndi y coordinates kuti nthawi. Zonse (x, y) pa ndege yosalala adzakhala pamwamba, ndipo iwo pamwamba limodzi kusunga nthaka.
Kodi ndingatani kuti ndipange saddle surface?
Idzafika m'malo mwa x^2 - y^2. Idzafika m'malo mwa axis imodzi ndipo idzagwa m'malo mwa zina, kukumana pa saddle point pa origin — standard example of a surface that is neither a peak nor a valley there.
Kodi ndi mitundu iti ya masamba amene ndingawone?
Chomwekocho mungalembe ngati mawu m'ma x ndi y: paraboloids (x^2 + y^2), saddles (x^2 - y^2), ripples (sin(x)*cos(y)) ndi kuphatikizika kwa trigonometri, mphamvu, ma roots ndi logs.
Kodi ndi chiyani chomwe chimasiyana ndi 2D graphing calculator?
Chida cha 2D chimapanga y = f(x) ngati mzere wozungulira pa gridi yopanda malire. Chida cha 3D chimapanga z = f(x, y) ngati mtunda m'malo, choncho chimasonyeza momwe mfundo ilili pazolemba ziwiri nthawi imodzi, osati imodzi.
Zimenezi ndi zowerengera zokhudzana ndi malangizo amtundu uliwonse, si zokhudzana ndi ndalama, zamoyo kapena zokhudzana ndi ndalama.