Helen
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Source: Beat The GMAT — Data Sufficiency |
Statement 1 tells only about average speed so its insufficient.
Statement 2 tells us if Helen's average speed had been 8km/h faster she would have saved 1 hour. Insufficient.
Let us take :
D- Distance from Home to her parents
S1-Initial Average speed i.e S1=72
T1-Time taken to reach travelling at speed of 72Km/hr
S2-If speed had been 8km/h faster then S2=72+8=80
T2-Time taken to reach travelling at speed of 80km/hr
Now applying speed formula, we know
T1=T2+1
D/S1=D/S2+1
D/72=D/80+1
Solving for D we get D=720
So T1=10 hours
Hence Helen takes 10 hours to reach her parents.
Hope this helps.
Statement 2 tells us if Helen's average speed had been 8km/h faster she would have saved 1 hour. Insufficient.
Let us take :
D- Distance from Home to her parents
S1-Initial Average speed i.e S1=72
T1-Time taken to reach travelling at speed of 72Km/hr
S2-If speed had been 8km/h faster then S2=72+8=80
T2-Time taken to reach travelling at speed of 80km/hr
Now applying speed formula, we know
T1=T2+1
D/S1=D/S2+1
D/72=D/80+1
Solving for D we get D=720
So T1=10 hours
Hence Helen takes 10 hours to reach her parents.
Hope this helps.

















