Answer:
Step-by-step explanation:
I do not understand what you mean
or maybe you mean .
5 * (2,6)
(10,30)
8 -4 -3
3 -9 -5-8 8 8
This is a matrix of 3 rows and 3 columns (it's called square matrix because the number of rows = the number of columns)
To localise an element of a matrix we use indices R and C, the first index being ALWAYS the row and the second, ALWAYS the column.
Hence:
A₂₃ = the element in row 2 and column 3, that is - 5
COLUMN
1st 2nd 3rd
--------------------------------
1st | 8 -4 -3
ROW 2nd | 3 -9 -5 3rd |-8 8 8
Answer:
2v^1 - 2^(18v+1) + 5 ^ 2v +5
Step-by-step explanation:
2v-4^9v+5^2v-4^9v+5
Combine like terms
2v - 4 ^ 9v - 4 ^ 9v + 5 ^ 2v+5
We know a^b - a^b = 2 a^b
2v - 2*4^9v + 5 ^ 2v+5
Rewriting 4 as 2^2 and v as v^1
2v^1 - 2 * 2^2^9v + 5 ^ 2v+5
We know that a^b^c = a^ b*c
2v^1 - 2 * 2^18v + 5 ^ 2v+5
2v^1 - 2^1 * 2^18v + 5 ^ 2v+5
We know that a^1 * a^b = a^ b+1
2v^1 - 2^(18v+1) + 5 ^ 2v+5
√8 x √32
<span>√(8x32) </span>
<span>√256 </span>
<span>= 16</span>
There are 3 numbers: 4.25,4.50,and 4.75.
