reflection of a curve with respect to a plane
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Hi, given a curve, i have to plot it's reflection respect a plane defined by a point and a vector.
The curve is: x=-1:0.2:10 and y=x.^2+2, the point and the vector that define the space are P=[2 2 2] and V=[0 0 1].
This is my code by now:
clc;
clear all;
x=-1:0.2:10;
y=x.^2+2;
P=[2 2 2];
V=[0 0 1];
z=zeros(1,56);
ONE=ones(1,56)
A=[x.',y.',z.',ONE.'];
I know that i have to find the distance of each point of the curve from the plane, but i can't find the right way to use the for cycle, i want to use the dot function for each row and than create the reflection matrix.Use this matrix to calculate the new coordinate for each point and create the new matrix made with the coordinate of the reflect curve.This is my cycle for,it's not right but i write for make my self clear about my idea:
for i=1:length(x)
A2{i}=A(i,:);
A2t=A2'
C=cell2mat(A2t)
dist=dot(C-P,V);
d=abs(dist);
T=[1 0 0 (2*d*0);0 1 0 (2*d*0);0 0 1 (2*d*1);0 0 0 1];
B=T*C'
F=[B 56]
end
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