A is yes?
yes
okay for the second part would I just substitute something in for A
you are already given A
multiply the matrix A by 3
a value in A
3(2)=6
yes, now keep going for the entire matrix
3(2)=6 3(-1)=-3 3(0)=0 3(0)=0 3(5)=15 3(0.3)=0.9 3(1)=3 3(4)=12 3(10)=30
good, now put these into a new matrix, making sure to preserve the original order
I need to go, I'm starting to feel ill and I need some medication
for part IC just add the matrices 3A and B and for part IIA look up matrix multiplication
@Nnesha
@Hero
@Vocaloid are you okay?
Which problem are you stuck on @zarkam21
The picture I posted, is that correct
How did you arrive at your answer for C? Can you show me the steps?
Well the original value given is 3A, I simply substituted A for one of the values from the "A" Matrix then since that equation is 3(A) +B I used a value from the B Matrix to establish the equation 3(2)-5
3(2)+5
By the way, the value of 3A + B will be a 3 x 3 matrix.
oh so I have to create a matrix for it not an equation
It is simply asking you to take matrix A multiply its value by 3, then add that result to B. As I said, your result should be a 3 x 3 matrix.
so multiply every Matrix a value by 3 and then add those to create a new matrix
thanks Hero I'm feeling a lot better now do you want to continue helping zarkam or should I take over
ok, so for part B be careful with your notation. you have stated that A = [the matrix] but it should actually be 3A = [your matrix] since you multiplied A by 3 to get the new matrix
also the 3(2) = 6 is not necessary I would probably remove that
okay so for #9 part I the answer is yes
yes
and you are saying for 9B just the matrix is necessary not 3(2)=6
righto
Yes, you can take over. Glad you're back but I'm concerned about your health. Do you consume organic foods and drink filtered water?
it should also be labelled as 3A not just A
I can talk to you later Hero ^_^"
like this for part b
yup good
then for part c, to add 3A + B you would create a new 3x3 matrix and add the corresponding entries of 3A and B
for example, the first entry would be 6 + 5 = 11 so you would put 11 as the first entry in your new matrix
good so that's your answer for C (erase the other stuff you've written)
sorry I am doing other work as well, which is why the replies are not fast
it's ok, i'm doing a bit of multitasking myself ^^
okay now part II
It would actually be no right
because how can the c and a matrix combine
hold on
Of course
actually, you can multiply these two matrices to determine this, you would write out the dimensions of C and A
so it is yes
C is a 1 x 3 matrix A is a 3 x 3 matrix
yes
(1 x 3) times (3 x 3) since the "inner dimensions" are the same you can multiply these
|dw:1510188337872:dw|
and the answer to this would be the answer to PArt II B
okay so the inner dimensions are for matrix a
and the outside for matrix c
|dw:1510188386078:dw|
oh okay I get it
|dw:1510188402572:dw|
just use the dimensions to create two types of equations almost and then use the inner dimension to solve
27
I'm not exactly sure what you mean here
I have only done part A so far
I mean that you use the number of rows x columns to create two pairs
and then multiply the inner numbers
keep in mind this is only to determine whether the product can be calculated, this has nothing to do with the actual product
alright so this is just an example, if I am understanding correctly
we cannot find CA using this information
this is how to find part A which only asks whether CA can be calculated or not
anyway, to find CA, we first consider: row 1 of matrix C * column 1 of matrix A [this can be hard to explain so bear with me ;_;]
|dw:1510188647665:dw|
|dw:1510188711136:dw|
so you would multiply the numbers connected by the arrows and add the products to get 1(2) + 3(0) + 5(1)
which is 7, and this becomes the first entry in the product matrix (still not done yet)
|dw:1510188868678:dw|
and then you would keep repeating this process for columns 2 and 3 of matrix A
I hope this makes sense, I have a hard time explaining this concept through words
Well lets see how well you did 😅 Here is what I got
7 34 50.9
all in a matrix
good, and to determine the dimensions of this matrix we will look back at our part A work
|dw:1510189352156:dw|
which means you would put these 3 numbers into a matrix with 1 row and 3 columns
\(\color{#0cbb34}{\text{Originally Posted by}}\) @zarkam21 7 34 50.9 \(\color{#0cbb34}{\text{End of Quote}}\)
talking about these three numbers sorry
okay so for
so this is the answer for 9II B
good that's it
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