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ofuber
17.11.2020 •
Mathematics
A runner's racecourse has a total distance of . Race officials want to mark the course every with a flag, including one at the finish line. (The starting line does not need a flag.) How many flags are needed? First fill in the blanks on the left side of the equation using three of the ratios shown. Then write your answer on the right side of the equation.
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Ответ:
Complete question :
A runner's racecourse has a total distance of 2.5 mi. Race officials want to mark the course every 200 yd with a flag, including one at the finish line. (The starting line does not need a flag. How many flags are needed?
22 flags
Step-by-step explanation:
Given that total distance = 2.5 miles
Marked distance = every 200 yards
Ratio of yard to miles:
1 mile = 1760 yards
Total distance in yards :
Note :
1 mile = 5280 feet
1 yard = 3 feet
Given that:
1 flag per 200 yards
Number of flags :
2.5 miles * (5280 / 1 ) * (1 /3) * (1 / 200) = 22 flags
Similarly ;
Since 1 mile = 1760 yards
Total distance in yards : (2.5 * 1760) = 4400 yards
Number of flags :
Total distance in yards / marked distance
= 4400 / 200
= 22 flags
Ответ:
We substitute![x=\frac{-(-1)+/-\sqrt{(-1)^2-4(1)(-2)} }{2(1)}](/tpl/images/0024/6709/80003.png)
And simplify![x=\frac{1+/-\sqrt{1-4(1)(-2)} }{2}](/tpl/images/0024/6709/3c2a8.png)
Step-by-step explanation:
First we rearrange the equation -2=-x+x2-4 into standard form of a quadratic
. This equation becomes
where a=1, b=-1, and c=-2.
The formula is:
We substitute![x=\frac{-(-1)+/-\sqrt{(-1)^2-4(1)(-2)} }{2(1)}](/tpl/images/0024/6709/80003.png)
And simplify![x=\frac{1+/-\sqrt{1-4(1)(-2)} }{2}](/tpl/images/0024/6709/3c2a8.png)