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Speeding things up a bit

When you want to catch up with your older brother, you need to move faster than he s moving, if he left before you. [Pg.219]

Part III Tackling Word Problems from Algebra [Pg.220]

The Problem Don left home with his fishing gear and headed for his favorite spot at 6 a.m. Don bicycles at 6 mph. Don s younger brother, Doug, left home at 6 30 and caught up with Don at 6 45 a.m.. How fast did Doug have to travel to catch up to Don at that time  [Pg.220]

The Problem Carole left Tampa one hour after Warren. Carole caught up to Warren 200 miles from Tampa, because she drove at a rate of speed that s 125 percent Warren s speed. How fast did Carole and Warren drive  [Pg.220]

Both Carole and Warren drove 200 miles. Let r represent Warren s speed and t represent how long Warren drove to make that 200 miles. For Warren, you write the equation 200 = rt. Carole drove the same 200 miles, but she drove faster and for one hour less than Warren. For Carole, you write the equation 200 = (1.25r)(f- 1). Going back to Warren s equation, solve for t in terms of the 200 and r, and replace the tin Carole s equation with that expression. [Pg.220]


See other pages where Speeding things up a bit is mentioned: [Pg.219]    [Pg.83]   


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