Join the conversation

Done
Reply

Done
Reply

Yes
Reply

Done
Reply

jazakumullah kharn
Reply

A linear transformation is a function from one vector space to another that respects the underlying (linear) structure of each vector space. A linear transformation is also known as a linear operator or map.
Reply

Linear Transformation of a vector is equal to the Matrix.
Secondly, the matrix is the landing point of the basis vector.
Reply

I learned linear transformation and metrics.
Reply

I learned linear transformation and metrics. These concepts are clear.
Reply

I learn also inverse transformation and rotational transformation

AOA,
I learned in this lecture about linear transformation and inverse transformation matrices, and I also learned about the rotational linear transformation of a vector.
Reply

w/s