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Alenkasestr [34]
3 years ago
13

Without graphing, is each system independent, dependent, or inconsistent? { -x-3y=0 x-y=4

Mathematics
2 answers:
Roman55 [17]3 years ago
6 0
First, determine if there is a solution to the equation by finding their intersection. If we are to rewrite the system of linear equations,
  
    -x -  3y = 0
    x - y = 4

The values of x and y from the equation are 3 and -1. The slopes of the equations, m, are also not the same as shown below,
   m = -A/B 

where A and B are the numerical coefficients of x and y, respectively. 
  m1 = -(-1/-3) = -1/3
  m2 = -(1/-4) = 1/4

Hence, the equations are <em>independent.</em> 
Kryger [21]3 years ago
5 0
Since we can find a solution for this system of equations we can affirm this is an independent system with solution equal to (x,y) = (3,-1)

* If we graph a dependent system in the slope - intercept form, we can see that the graphs of each one are identical to each (beacuse we are representing the same line).

*An inconsistent system occurs when the equations have the same slope, but different values of intersection with the Y axis.
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Answer:

a) The percent of their games the hockey team won is 60%

b) The percent of their games the hockey team lost is 37% to the nearest percent

c) The percent of their games the hockey team tied is 3% to the nearest percent

Step-by-step explanation:

In any game, there are 3 situations

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  2. Tie
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The sum of the three situations is the total number of playing that game

∵ The hockey team won 72 out of 120 games and tied 4

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∴ The number of tying games = 4

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→ Find the number of losing games

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→ Subtract 76 from both sides

∴ lose = 44

∴ The number of losing games = 44

Now let answer the questions

a)

∵ P%(win) = (winning ÷ total) × 100%

∴ P%(win) = (72 ÷ 120) × 100%

∴ P%(win) = 60%

The percent of their games the hockey team won is 60%

b)

∵ P%(lose) = (losing ÷ total) × 100%

∴ P%(lose) = (44 ÷ 120) × 100%

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The percent of their games the hockey team lost is 37% to the nearest percent

c)

∵ P%(tie) = (tying ÷ total) × 100%

∴ P%(tie) = (4 ÷ 120) × 100%

∴ P%(tie) = 3.333333%  = 3% to the nearest percent

The percent of their games the hockey team tied is 3% to the nearest percent

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