Answer:
(A) 180
Step-by-step explanation:
We have to treat those player selections as independent events, since one doesn't influence the other (the fact you chose Joe as a guard, shouldn't have an influence on who'll pick as center, unless there's bad blood between some players... but that's a whole other story).
So, how many ways to pick 2 guards from a selection of 4? The order doesn't seem to matter here, since they don't specify for example that Joe can only play on the left side). So, it's a pure combination calculation:
C(4,2) = 6.
How many ways to pick the 2 forwards from a group of 5? Using the same calculation, we get:
C(5,2) = 10.
And of course, the coach has 3 ways to pick a center player from 3.
Then we multiply the possible ways to pick guards, forwards and center...
6 * 10 * 3 = 180 ways.
First, you divide 17/9
You will get 1, your remainder as 8.
Using your denominator, your answer will be 1 8/9
Use the formula y=1 and so forth
We are given roots of a polynomial function : i, –2, and 2.
And leading coefficient 1 .
We need to find the polynomial function of lowest degree.
<em>Please note: We have one root i, that is a radical root. And a radical always comes in pair of plug and minus sign.</em>
Therefore, there would be another root -i.
So, we got all roots of the polynomial function : i, -i, -2, and 2.
For the given roots, we would have factors of the polynomial (x-i)(x+i)(x+2)(x-2).
Now, we need to multiply those factors to get the polynomial function.
<h3>Therefore, correct option is 2nd option
.</h3>
Answer:
B
Step-by-step explanation:
The solution to a system of equations given graphically is at the point of intersection of the 2 lines, that is
solution = (0, - 4) → B
