Answer:
The total number of matches expected to be won by Lakewood Wildcats in this season is 20.
Step-by-step explanation:
The number of games played by Lakewood Wildcats = 7
Number of matches won by Lakewood = 5
or, the ratio of Won : Played = 5: 7
Total numbers of games in the season = 28
Let the Lakewood Wildcats win m number of games.
Here, ratio of Won Matches : Played Matches = m : 28
Now, by RATIO OF PROPORTIONALITY:
⇒
or, m = 20
Hence, the total number of matches expected to be won by Lakewood Wildcats out of total 28 matches is 20.
-4 and -5
because to get 16 to 12 you have to subtract 4 but it wants you to add so you put a negative sign infront of it.
and a negative multiply by a negative equals a positive so -3×-5=15
Answer:
The 4th answer, at the bottom.
Step-by-step explanation:
The first answer is proportional, because y is equivalent to .5x.
The second answer is also proportional, because the ratios are equivalent.
The third answer is also proportional, because the line goes through the origin.
The fourth answer isn't proportional, because the ratios aren't equivalent.
The answer is B x=13sin75/sin50
Answer:
Step-by-step explanation:
Okay so we know that line on the triangle DEF that's parallel to the line BC is EF. This because they have the same slope and we can prove that while solving for slope-intercept form.
First we figure out our points for both the lines:
BC: 
EF: 
Now that we have our points we can use the slope formula to prove these two line have the same slope and are therefore parallel to eachother:
= Slope Formula
BC = 
EF = 
So now we proved that both of these lines have a slope of -1. Then we can use the slope intercept formula and one of the points from the line EF to find the y-intercept of the of line EF:
Let's use point = 
We used the formula and found that the y-intercept was 
, so now we plug in all of our answers:
This is the complete answer but if you wanted to simplify it more you could write it as 
, cause as long as you make the x negative in the equation it will always be as if you multiplied it by -1.
