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Understanding Calculus  BY a calculus student Michelle Oglesby
The Problem ,[object Object],http://www.youtube.com/watch?v=wjiB8DeKwv4
[object Object],[object Object],[object Object],The speed of the car 70 miles an hour until stopping point when the child is seen. When the car begins again the initial speed is at a rate of 6 miles a second.   The car on reaching the top of the hill was at a speed of 25 miles an hour but on the way down hill the biker’s speed increased at .5 miles a second. The bike had traveled 5 seconds before being hit.  The bicyclist is approximately 6 feet off the ground and can only see at a 45 degree angel
Problem One : ,[object Object],First to find out if the point of impact would actually happen at the right spot based on the suppose position of the car and the bicycle.
You need to find the integral  to find the equation to give distance.  The  car is6x. The anti for bike is .5x .5x + 6x = 7 miles ( the distance separating) X = 1.077 so the car and the bike would have collide in approximately 1 sec.  The position of the car at this point was at 6 * 1.077 = 6.4625 The position of the bike at this point was .5 * 1.077 = .5385
The car in one second would have only been going 6 miles a second since in 1 seconds that’s the only amount of speed that could have been picked up but the position would have been 6 miles away from the original stopping point and the car to travel that far at the steady increase would have been going 36 miles an hour and therefore the data was recorded wrong and can be proven wrong and the driver is innocent .
Problem Two: ,[object Object],Find the maximum of the hill. At the maximum prove the car would have been able to see the biker at the maximum point and have enough time to stop using the rate of the increase and stopping of the car.
To find the maximum of the hill find the 0, and undefined points of the hill. -.1x^2 -.15x + 4.5 the derivative is -.2x - .15  There are no undefined points -.2x - .15 = 0  x=-.75 -.1(-.15) ^2 - .15(-.75) + 4.5  =  4.55625 Find the slope of the point the car is at.  Take the derivative of the original equation -.2x-.15 plug in the point the car is at = 3.5 The slope of the line is m = .55 Y= mx + b  3.8= .55(-3.5) + b  b= 5.725  y= .55x + 5.725
The Graph 4.5 3.5
Draw the triangle created by y= 4.55625 and y=.55x + 5.725 and the horizontal line  x = -3.5 Find the angel created at the intersection of the vertical line and the slope of the car  tan x = .75625/1.375  Angle = 28.81 The angle of the car would be able to see the bicyclist and should have been able to stop (3.5, 4.55625) (3.5, 3.8) (-2.125, 4.55625)
[object Object],[object Object]

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Understanding Calculus and Crashes

  • 1. Understanding Calculus BY a calculus student Michelle Oglesby
  • 2.
  • 3.
  • 4.
  • 5. You need to find the integral to find the equation to give distance. The car is6x. The anti for bike is .5x .5x + 6x = 7 miles ( the distance separating) X = 1.077 so the car and the bike would have collide in approximately 1 sec. The position of the car at this point was at 6 * 1.077 = 6.4625 The position of the bike at this point was .5 * 1.077 = .5385
  • 6. The car in one second would have only been going 6 miles a second since in 1 seconds that’s the only amount of speed that could have been picked up but the position would have been 6 miles away from the original stopping point and the car to travel that far at the steady increase would have been going 36 miles an hour and therefore the data was recorded wrong and can be proven wrong and the driver is innocent .
  • 7.
  • 8. To find the maximum of the hill find the 0, and undefined points of the hill. -.1x^2 -.15x + 4.5 the derivative is -.2x - .15 There are no undefined points -.2x - .15 = 0 x=-.75 -.1(-.15) ^2 - .15(-.75) + 4.5 = 4.55625 Find the slope of the point the car is at. Take the derivative of the original equation -.2x-.15 plug in the point the car is at = 3.5 The slope of the line is m = .55 Y= mx + b 3.8= .55(-3.5) + b b= 5.725 y= .55x + 5.725
  • 10. Draw the triangle created by y= 4.55625 and y=.55x + 5.725 and the horizontal line x = -3.5 Find the angel created at the intersection of the vertical line and the slope of the car tan x = .75625/1.375 Angle = 28.81 The angle of the car would be able to see the bicyclist and should have been able to stop (3.5, 4.55625) (3.5, 3.8) (-2.125, 4.55625)
  • 11.