Nadia wants to get to the bus stop as quickly as possible. But The bus stop is across a grassy park, 1500 feet west and 500 feet north of her starting position. Nadia can walk west along the edge of the park on the side walk at a speed of 9 ft/sec. She can also travel though the grass in the park; but only at a rate of 5 ft/sec. a) [] Compute the total time if Nadia walks side walk first then turn 90 degree to grassy field to cross the park to get to the bus stop. BUS STOP Glassy Field = 500ft Sidewalk =1500 ft A=Nadia a) Function: Answer: sec b). ] Compute the total time Nadia takes to the bus stop when she walks diagonally across the park.
Nadia wants to get to the bus stop as quickly as possible. But The bus stop is across a grassy park, 1500 feet west and 500 feet north of her starting position. Nadia can walk west along the edge of the park on the side walk at a speed of 9 ft/sec. She can also travel though the grass in the park; but only at a rate of 5 ft/sec. a) [] Compute the total time if Nadia walks side walk first then turn 90 degree to grassy field to cross the park to get to the bus stop. BUS STOP Glassy Field = 500ft Sidewalk =1500 ft A=Nadia a) Function: Answer: sec b). ] Compute the total time Nadia takes to the bus stop when she walks diagonally across the park.
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter59: Areas Of Rectangles, Parallelograms, And Trapezoids
Section: Chapter Questions
Problem 79A
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Step 1: Given information and formulas
VIEWStep 2: Part-a, Total time Nadia takes if she walks side walk first then turn 90 degrees to grassy field
VIEWStep 3: Part-b, The total time Nadia takes when she walks diagonally across the park
VIEWStep 4: Part -c and d, The fastest total time Nadia takes to the bus stop
VIEWStep 5: Part-e, First derivative of the function f(x)
VIEWStep 6: Part-f, Find the value of x
VIEWStep 7: Part - g, Minimum time value
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