[1 3 2] x
[1]
[1]
[3]
I'm confused on how to do this. Could someone please explain it to me? Also, on the second bracket, it's supposed to be just one big bracket, not 3 separate ones.
Thanks!
[1]
[1]
[3]
I'm confused on how to do this. Could someone please explain it to me? Also, on the second bracket, it's supposed to be just one big bracket, not 3 separate ones.
Thanks!
-
First of all you must know that in order to multiply matrices the columns of the first=rows of the other
Number of rows is written first and then the number of columns
so, the first matrix is a 1X3 and the second a 3X1
when you see the "inside" numbers (as here are the 3 and 3) to be the same, it means you CAN multiply and the resulting matrix will be the "outside" numbers like here 1X1
To multiply : take the first matrix and turn it to the right by 90 degrees so that it becomes 1
3
2
put this on the left before the other like this 1 X 1
3 1
2 3 now multiply each element with the corresponding one and add
1X1+3X1+2X3=10
Number of rows is written first and then the number of columns
so, the first matrix is a 1X3 and the second a 3X1
when you see the "inside" numbers (as here are the 3 and 3) to be the same, it means you CAN multiply and the resulting matrix will be the "outside" numbers like here 1X1
To multiply : take the first matrix and turn it to the right by 90 degrees so that it becomes 1
3
2
put this on the left before the other like this 1 X 1
3 1
2 3 now multiply each element with the corresponding one and add
1X1+3X1+2X3=10
-
The row matrix post multiplied by the column matrix yields the 1x1 matrix:
[1*2 + 3*1 + 2*3] = 2+3+6 = [12]
[1*2 + 3*1 + 2*3] = 2+3+6 = [12]
-
First matrix is 1*3 and second is 3*1.
You take the outer two so the answer will be 1*1.
1*1 +3*1+2*3
Answer is 9
You take the outer two so the answer will be 1*1.
1*1 +3*1+2*3
Answer is 9
-
yaa in d second matrix it will b a big 1 single matrix
u solve dis ques in dis way
[1x1+3x1+2x3]
[10]
so 10 is d answer
u solve dis ques in dis way
[1x1+3x1+2x3]
[10]
so 10 is d answer
-
[12]