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Standrd deviation
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https://XX.wikipedia.org/XXXX/Chebyshev%XXXXXXXXXXXXXX#XXXXXXXXXXXXXXXXXXXXXXX</a>)</p><p>X. Looking XX the table in your XXXX XX would get a XXXXXXXXXX 55.56%, XXXX XXXXXXXXXXX X.5 x X.1= XX.15 XXX XXXXX XXX XXXX 27.3 XXXXX is 39.XX XXX the upper XXXXX. The XXXXX limit XXXXX be 27.X - 12.15 = XX.15. XX XXX range of times for the XX.XX % XXXXXX XXXXX XX (XX.XX, XX.45)</p><p>X. XXX XXXXXXX percentage of commuters who commute for times between X and 51.6 minutes is dependent on XXX X XXXXX. (X - 27.3)/ 8.X is -X XXXXXXXX deviations below the mean. 51.6 is (51.6 - XX.3) / X.1 XXXXX XXXX XXXX XX X XXXXXXXX XXXXXXXXXX XXXXX. So once again looking XX XXX table XX get XX.89% XX XXXXXX XXX in this range of XXXXXXX times.</p><p><b>XXXXXXXXX’s XXXXXXXXXX</b>XXXXXXXXX to the X.S. Census XXXXXX, XXX mean XX the commute time XX XXXX XXX a resident of Boston, XXXXXXXXXXXXX, XX XX.3 minutes. Assume XXXX the XXXXXXXX deviation of the XXXXXXX time XX 8.X minutes to XXXXXX the XXXXXXXXX:</p> <ol><li><p>XXXX XXXXXXX XXXXXXXXXX XX XXXXXXXXX in XXXXXX XXX a XXXXXXX XXXX within X standard XXXXXXXXXX XX the mean?</p></li><li><p>What XXXXXXX percentage of XXXXXXXXX in Boston XXX a XXXXXXX XXXX within 1.X standard XXXXXXXXXX of the XXXX? What are XXX commute XXXXX within X.5 XXXXXXXX deviations of the mean?</p></li><li><p>XXXX is XXX minimum XXXXXXXXXX of commuters XXX have XXXXXXX XXXXX XXXXXXX 3 XXXXXXX and XX.6 XXXXXXX?</p></li></ol>">
