View vectors in set of real numbers R Superscript n as n times 1 matrices. For u and v in set of real numbers R Superscript n , the matrix product Bold u Superscript Upper T Baseline Bold v is a 1 times 1 matrix, called the scalar product, or inner product, of u and v. It is usually written as a single real number without brackets. The matrix product Bold uv Superscript Upper T is an n times n matrix, called the outer product of u and v. Suppose u and v are in set of real numbers R Superscript n . How are Bold u Superscript Upper T Baseline Bold v and Bold v Superscript Upper T Baseline Bold u related? How are Bold uv Superscript Upper T and Bold vu Superscript Upper T related?

The inner product holds the commutative property while the outer product does not hold. This indicates that and

Step-by-step explanation:

For any two vectors, U and V, given as,

Here a1,a2,a3,b1,b2 and b3,.....,an,bn are real numbers

The products are given as

From this, it is clear that the inner product or the scalar product of two vectors U, V is commutative i.e

Now for the outer or vector product

From this, it is clear that the outer product or the vector product of two vectors U, V is not commutative i.e

However, it is evident that

step-by-step explanation:

. your answer will contain x - and y -terms. (1 point) x ( ¿¿ 2 − 7 ) 2 +( y 2 − 9 ) 2 √ ¿ 12. what is the distance from the directrix (the crocodile river) to the point ( x , y )? write this equation. your answer will contain a y -term.

answer: what do you mean