Indeed, there is no need to decompose the vectors into its horizontal and vertical components. We use the concept that if the system is in equilibrium then we can have a well-ordered system where all vectors point in a well-ordered state. Then we can apply sine rule without having to consider components.
This is my early vector work I was thinking of using something like this to add curve to a electronic pen drawn straight line graphing. my mahematica code example Plot[Piecewise[{{((0.5 - x)/ 0.5) (x/2) + (x/0.5) (0.25 + (x - 0.5) 1.1), x 0.5 && x 0.75}}] , {x, 0, 1}] and here's some mathematica code for triangular curves. Manipulate[ ListPlot[Table[ If[t > d, {0, 0}, {(e + 1 - c (t/d)) Cos[t], (e + 1 - c (t/d)) Sin[t]}], {t, 0, 2 Pi, 0.0011}], AspectRatio -> Automatic, PlotRange -> {{-(e + 1), (e + 1)}, {0, (e + 1)}} , PlotTheme -> "Minimal"], {c, 0, e + 1}, {d, 0.0011, Pi}, {e, 0, 4}]
@@29ibrahimsayed95 I'm more a mathematician but I think this might be useful for curve fitting as an extension of a Piecewise linear function for fitting lines and curves to data. I think triangular curves might be useful in upgrading to rough and curved graphics.
Indeed, there is no need to decompose the vectors into its horizontal and vertical components. We use the concept that if the system is in equilibrium then we can have a well-ordered system where all vectors point in a well-ordered state. Then we can apply sine rule without having to consider components.
sir in which situation we use vector subtraction?
and cosine law
This is my early vector work I was thinking of using something like this to add curve to a electronic pen drawn straight line graphing. my mahematica code example
Plot[Piecewise[{{((0.5 - x)/
0.5) (x/2) + (x/0.5) (0.25 + (x - 0.5) 1.1),
x 0.5 && x 0.75}}] , {x,
0, 1}]
and here's some mathematica code for triangular curves.
Manipulate[
ListPlot[Table[
If[t > d, {0,
0}, {(e + 1 - c (t/d)) Cos[t], (e + 1 - c (t/d)) Sin[t]}], {t, 0,
2 Pi, 0.0011}],
AspectRatio -> Automatic,
PlotRange -> {{-(e + 1), (e + 1)}, {0, (e + 1)}} ,
PlotTheme -> "Minimal"], {c, 0, e + 1}, {d, 0.0011, Pi}, {e, 0, 4}]
what kind of engineering are you studying?
@@29ibrahimsayed95 I'm more a mathematician but I think this might be useful for curve fitting as an extension of a Piecewise linear function for fitting lines and curves to data. I think triangular curves might be useful in upgrading to rough and curved graphics.
@@quosswimblik4489 can you share your contact details fb insta or whatsapp i would like to have a conversation with you
Funny intro