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October 1, 2014

October 1, 2014

Posted by **Dell** on Thursday, December 1, 2011 at 11:34am.

- logic -
**Reiny**, Thursday, December 1, 2011 at 11:46amMake a sketch on a number line

On the way up, the father has walked (1/2)of 1.5 km = .75 km

Let the distance walked by the father from the half-way point to when he meets his son coming back be x km, so the son would have walked 2x on his downward trip when they meet.

x + 2x = .75

x = .25

So the father then also turns around

Total walked by the father

= 4x + x + x + 4x

= 10x = 10(.25)

= 2.5 km

- logic -
**Dell**, Thursday, December 1, 2011 at 12:13pmthanks

- logic -
**Steve**, Thursday, December 1, 2011 at 3:25pmWhere does the 4x come from? x+2x is half the distance, so 3x is half the distance.

So, the father walked half the distance + x uphill, then the same distance downhill.

Would it not be

3x + x + x + 3x = 8x = 2.0 km?

Say the son walks at .5 km/hr and the father at .25 km/hr

So, in 3 hours the father has walked .75km (halfway) while the son has walked all the way (1.5 km)

In the next hour, the father has walked an additional .25km uphill, while the son has walked .5km downhill and they meet. By now the father has walked 1 km. He walks the same 1km downhill, making 2km.

- logic -
**Anonymous**, Friday, December 2, 2011 at 12:19amThe total distance is 1.15 km

We know the father is only making it half the distance of the son so when the son gets to the top the father is halfway up

1.15/2=.75 km walked

The father continues up half the remaining distance to meet the son

.75/2=.375 km walked

The father and son continue that whole distance down

.75+.375=1.125 km walked

.75km +.375km + 1.125km= 2.25 km walked

The father walked 2.25 km

- logic -
**Steve**, Tuesday, December 6, 2011 at 12:32pm1.15 km?

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