Please help. WILL MEDAL! A bus goes d miles in h hours and gets there 4 hours late. At what speed should the bus have been driving to have arrived on time? @Loser66 @surjithayer
@Atrineas @Awolflover1 @CandyCove @dtan5457 @EclipsedStar
@FortyTheRapper @inkyvoyd @JFraser @jim_thompson5910 @Miracrown
@OpenStudyIsSoAwesome @rebeccaxhawaii @robtobey @sleepyjess @SolomonZelman
@truwhovian11 @wolf1728 @zepdrix
Speed my teacher refers to it as rate.
I'm confused.
I just don't understand after \[Speed = \frac{ Distance }{ Time }\]
Yes, I understand that.
yes
\[9\div3\]
\[Speed = \frac{ Distance }{ Time }\]
yes
Not yet. :3
@aaronq @agent0smith @Directrix @ganeshie8 @gottennis121
@HannahC234 @Hero @jabez177 @Jadeishere @phi
@Preetha @purple_pink @Qwertty123 @radar @ShadowLegendX
@TheSmartOne @Vocaloid @surjithayer
@satellite73
Old speed \[\Large v_{old} = \frac{ d }{ h }\] New speed \[\Large v_{new} =\frac{ d }{h-4 }\] You can solve for d then use substitution to get an equation for the new speed in terms of the old one.
Refer to the Mathematica attachment.
Join our real-time social learning platform and learn together with your friends!