A parallelogram, the diagonals bisect each other

Because it's a parallelogram, we know that the diagonals bisect each other

So, what we wanna prove is that it's diagonals bisect each other

And it's going to bisect it, so it's going to go halfway in between.

We know that for any parallelogram, and a rhombus is a parallelogram, that the diagonals bisect each other

Two right triangles that are essentially the mirror images of each other. You will also bisect the opposite side.

If I connected this point and this point, it is going to bisect AB, and it's also going to be perpendicular.

So the two diagonals of any rhombus are perpendicular to each other and they bisect each other. Anyway, hopefully you found that useful.

We've just proven that if the diagonals bisect each other, if we start that as a given then we end at a point where we say,

For a rhombus, where all the sides are equal, we've shown that not only do they bisect each other but they're perpendicular bisectors of each other

We also know because this is a rhombus and we proved this in the last video that the diagonals, not only do they bisect each other, but they're also perpendicular

This is called git and the command git bisect will give you the exact change between two versions stored in git such that the old version will not have the failure and the new version will have the failure.