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Bunuel
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It states that Samia cycled half the distance and walked the second half.
Let the total distance be X.
Let the time she cycled be t1 and the time she walked be t2.
t1 +t2 = 44/60 hrs ---------1

Since her average speed while cycling was 17,
17 = (x/2)/ t1 --> t1 = x/34
Since her average walking speed was 5,
5 = (x/2)/ t2 --> t2 = x/10

plug the values into 1,

x/34 + x/10 = 44/60
=> 22x/85 = 44/30
=> x= (44/22)*(85/30)
=> x= 85/15 = 5.6
=> x/2 = 2.8­
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­1st Part of Samia's Trip:

Distance: \(x\), Speed: \(17 \) & Time: \(\frac{x}{17}\)

2nd Part of Samia's Trip:

Distance: \(x\) , Speed: \(5 \) & Time: \(\frac{x}{5}\)

Distance Samia covered Walking: Given that the question asks for a rounded answer and looking at the two times of \(\frac{x}{17}\) and \(\frac{x}{5}\)​​​​​​​, let \(\frac{x}{17}\) be \(\frac{x}{15}\) to streamline things.

Solving for x by adding the times and making them equal to 44 minutes: \(\frac{x}{5} + \frac{x}{15} = \frac{44}{60}\)­

\(\frac{4x}{15} = \frac{11}{15}\)­

\(x = \frac{11*15}{15*4}\)

\(x = \frac{11}{4}\)

\(x ≈ 2.8\)

ANSWER C­
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I calculated the average speed as: 2D/(D/17 + D/5) = 85/11
Now, since total distance = total time*average speed, but we just need half the distance, then 85/11 * 3/4 * 1/2 = 2.89
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