i.
To find: To find the equation that represents the
The equation that represents the circle and Oak Lane are
Given information: The radius of the circle is 1 mile and the origin are at
Calculation:
The radius of the circle is 1 mile.
The parking pass is given by,
The coordinates of Oak Lane are
Using the formula,
Substitute the coordinate value
Substitute the coordinate value
Put
Hence,
Conclusion:
The equation for the circle and Oak Lane is
ii.
To find: To solve the circle and Oak Lane equations.
The plots of the line are from
Given information: The equation that represents the circle and Oak Lane are
Calculation:
The equation that represents the circle and Oak Lane are
Now substituting the values of
Conclusion:
The plots of the line are from
iii.
To find: To find the length of the Oak Lane for the students who are not eligible for the parking pass.
The length of the Oak Lane for the students who are not eligible for the parking pass is
Given information: Non eligible students for the parking pass intersect with the circle at a radius of 1.
Calculation:
The distance between the two points is given by,
Conclusion:
The length of the Oak Lane for the students who are not eligible for the parking pass is
Chapter 8 Solutions
Holt Mcdougal Larson Algebra 2: Student Edition 2012
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