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yarga [219]
2 years ago
5

The following table shows how the average constituency changes for two regional governing boards, joshua and salinas, when a new

representative is added to each board.
joshua's
average
constituency salinas's
average
constituency
joshua receives
new board
member 1232 1520
salinas receives
new board
member 1448 1333
(a) determine the relative unfairness of an apportionment that gives a new board member to joshua rather than to salinas. round to the nearest thousandth.


(b) determine the relative unfairness of an apportionment that gives a new board member to salinas rather than to joshua. round to the nearest thousandth.


(c) using the apportionment principle, determine which regional governing board should receive the new board member.
joshua
salinas
Mathematics
1 answer:
AVprozaik [17]2 years ago
5 0

The relative unfairness of an apportionment that gives a new board member to joshua rather than to salinas will be

<h3>How to calculate the values?</h3>

The relative unfairness of an apportionment that gives a new board member to joshua rather than to salinas will be:

= (1520 - 1232)/1232

= 288/1232

= 0.234

The relative unfairness of an apportionment that gives a new board member to salinas rather than to Joshua will be:

= (1448 - 1333)/1333

= 115/1333

= 0.086

The regional governing board that should receive the new board member is Salinas.

Learn more about tables on:

brainly.com/question/3632175

#SPJ1

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Can someone please help me with this question I don’t understand. Thanks
Ghella [55]
I'm assuming your teacher meant to say "line segment AB" and not "line segment AD". Point D is not given at all. If that assumption holds up, then you can proceed with the rest of the solution below. If not, then you'll have to talk to your teacher. I think its a typo but its possible that there's more context somewhere that I'm not seeing (a diagram maybe?)

---------------------------------------

We're given the two points (2,7) and (5,1). The first thing we need to do is find the slope of the line through those points. Lets assign them to be equal to (x1,y1) and (x2,y2), so,

(x1,y1) = (2,7) and (x2,y2) = (5,1)

which further breaks down into these four items:
x1=2
y1=7
x2=5
y2=1

Plug each of those into the slope formula and simplify
m = (y2 - y1)/(x2 - x1)
m = (1 - 7)/(5 - 2)
m = (-6)/(3)
m = -2

The slope is -2. We'll use this to find the y intercept. We'll also use one of the points given to us, say the point (2,7)

(x,y) = (2,7) ---> x = 2 and y = 7

Plug m = -2, x = 2, and y = 7 into the equation below and solve for b
y = m*x + b
7 = -2*2 + b
7 = -4 + b
7 + 4 = -4 + b + 4
11 = b
b = 11

So we figured out that m = -2 is the slope and b = 11 is the y intercept

Therefore, the equation y = mx+b turns into y = -2x+11

Final Answer: y = -2x+11

-------------------------------------------------
Checking the answer:
plug in x = 2 and we get...
y = -2*x + 11
y = -2*2 + 11
y = -4 + 11
y = 7 
so that proves (x,y) = (2,7) is on the line y = -2x+11

Plug in x = 5 and we get...
y = -2*x + 11
y = -2*5 + 11
y = -10 + 11
y = 1
so that proves (x,y) = (5,1) is on the line y = -2x+11

Both points are on the same line y = -2x+11 so the answer is confirmed
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