To determine if ( xy^3z^2 ) is equivalent to ( y^2z \cdot xyz ) when completely factored, we first factor ( y^2z \cdot xyz ). This expands to ( y^3z^2x ). Since the order of multiplication does not matter, we can rearrange ( y^3z^2x ) to ( xy^3z^2 ). Therefore, they are equivalent when completely factored.
The degree of a term is the sum of the powers of all the variables in the term. Remember that x = x1. So, the degree of xy3z2 is 1 + 3 + 2 = 6 The degree of xyz is 1 +1 + 1 = 3
xyz
That is a simply awful construction. Some revisions: This <fill in the blank> has been approved by XYZ. This <fill in the blank> has been authorized by XYZ. This <fill in the blank> has been issued under the authority of XYZ. This <fill in the blank> is issued and authorized by XYZ. Or perhaps you meant: Pending the approval of XYZ, this <fill in the blank> will be issued.
False
To determine if ( xy^3z^2 ) is equivalent to ( y^2z \cdot xyz ) when completely factored, we first factor ( y^2z \cdot xyz ). This expands to ( y^3z^2x ). Since the order of multiplication does not matter, we can rearrange ( y^3z^2x ) to ( xy^3z^2 ). Therefore, they are equivalent when completely factored.
The degree of a term is the sum of the powers of all the variables in the term. Remember that x = x1. So, the degree of xy3z2 is 1 + 3 + 2 = 6 The degree of xyz is 1 +1 + 1 = 3
No, xyz monsters dont have levels, they have ranks Ex. Utopia is a rank 4 xyz monster
As in, in film credits or posters? That would simply be "avec" (with). There is no equivalent to "starring" in French, so you need to "work around it" a bit. He starred in this film > he played in this film The film starring xyz > the film with xyz
xyz
The only common factor to all terms is yz. → xy³z² + y²z + xyz = yz(xy²z + y + x)
It all depends on what xyz is. If xyz is an arc of a curve, there will be no vertex whereas if xyz is a triangle, each of x, y and z will be a vertex.
sort xyz &
sort xyz &
XYZ Records was created in 1957.
Yes
the XYZ Affair was not a success it was a failure