<p>It took Garth 1 1/2 times as long to drive to the beach as it took him to drive home. If the trip was 60 miles in each direction and the total driving time for round trip was 3 1/3 hours, what was Garth's average speed in miles per hour on the way to the beach?</p>
<p>Can i use xiggis method here? The 2 * r1 * r2 / r1 + r2</p>
<p>if so how? if not whats the fastest and easiest way to solve this?</p>
<p>Thanks guys</p>
<p>Btw man was cc shutdown yesterday? couldnt get on for hours</p>
<p>The key piece of info they give you is that the total trip was 3 1/3 hrs, which we can write as 10/3.</p>
<p>It took him 1.5 hrs longer to get to the beach. By simple CyberShot-ean logic, this means we can ascribe a value for the time it took him to get there.</p>
<p>Since it took him 3/2 longer, we can say that whatever time it took him to come home, x, is 2/3 as big as what time it took him to get there, which is 3/2.</p>
<p>So, we write</p>
<p>x+3/2x= 10/3</p>
<p>Multiplying through by 6, we get </p>
<p>6x+9x=20</p>
<p>15x=20</p>
<p>x=4/3</p>
<p>Thus, it took him 4/3 of an hour to arrive at the beach and we know how far away the beach is, 60 mi.</p>
<p>We're left with 60/(4/3) which equals 3/4(60) or 45 mi/h.</p>