How would I figure out the mileage distance from ( 40.8671576 , -82.3071864 ) to (39.970, -83.001) using the mileage distance formula, √(69.1(x2 – x1))² + (53(y2 – y1))² ? I got lost after subtracting both the x2 and x1 and the y2 and y1.
v(69.1(40.8671576 – 39.970))² + (53( -82.3071864 – -83.001))² v(69.1(0.8971576))² + (53( 0.6938136))²
I never saw a "mileage distance formula" but look more closely, it looks like you square ( 69.1* 0.8971576) and then add that to the square of (53 * 0.6938136) finally, take the square root.
I did that but the answer was way off what It should be close to
v(69.1(40.8671576 – 39.970))² + (53( -82.3071864 – -83.001))² v(69.1(0.8971576))² + (53( 0.6938136))² v(69.1*0.80489175923776)+(53*0.48137731154496) v(55.618020563329216 + 25.51299751188288) v(81.131018075212096) 9.007275840963909105678664285027 This was my work but it doesn't look right.
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v(69.1(40.8671576 – 39.970))² + (53( -82.3071864 – -83.001))² v(69.1(0.8971576))² + (53( 0.6938136))² at the next step you should do (69.1 *0.8971576)^2 + (53*0.6938136))^2 (61.9935902)^2 + (36.7721208)^2 now square both numbers and add up 5,195.39409401533 finally, take a square root. \[ \sqrt{5,195.39409401533}\]
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