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<html><body><h2 id="content-id-0879125463-2"><b>Problem On Trains Questions Overview</b></h2><p>Problem On Trains Questions have a good weightage in the Ssc Chsl Exam and the type of question asked in Ssc Chsl exam is similar to the question mentioned below. It has been solved and explained by KD Live Experts under the guidance of Neetu Mam and they have tried to elaborate the concept used in Problem On Trains Questions.</p><h2 id="content-id-0194862375-3"><b>Question On Problem On Trains </b></h2>Train A of length z meters running at 54 km/h takes 20 seconds to cross a standing platform of length (z - 20) meters. Train B, whose speed is 25% faster than Train A, crosses a bridge of length (z + 40) meters in 24 seconds. Find the length (in meters) of Train B. 
<div class="row show--dificulty--bar" style="margin-top:8px;"><div class="col-sm-6 show--dificulty--bar" style="display:inline-flex !important;border-right:0.1px solid #eee;"><h3 style="font-size:12px !important;">Difficulty : Easy </h3></div><div class="col-sm-6 show--dificulty--bar" style="display:inline-flex;"><h3 style="font-size:12px !important;"> Average Time : 41 Seconds </h3></div></div><h2 id="content-id-7109542368-4"><b> Problem On Trains Questions Options</b></h2><ol><li><p>230 meters</p>
</li><li><p>240 meters</p>
</li><li><p>250 meters</p>
</li><li><p>260 meters</p>
</li><li><p>270 meters</p>
</li></ol> <h2 id="content-id-9108547326-5"><b> Problem On Trains Questions Solution</b></h2><p>The correct answer is <strong>option 3</strong> i.e. <strong>250 metres</strong>.</p>

<p>Speed of Train A = 54 km/h = 15 m/s</p>

<p>Since Train A crosses a platform of length (z − 20) meters in 20 seconds:</p>

<p>Distance covered = 15 × 20 = 300 meters</p>

<p>Therefore, z + (z − 20) = 300</p>

<p>2z − 20 = 300</p>

<p>2z = 320</p>

<p>z = 160 meters</p>

<p>Speed of Train B is 25% more than the speed of Train A:</p>

<p>Speed of Train B = 125% of 54 = 67.5 km/h = 18.75 m/s</p>

<p>Length of the bridge = z + 40 = 160 + 40 = 200 meters</p>

<p>Let the length of Train B be L meters.</p>

<p>To cross the bridge, Train B covers a distance equal to the sum of its length and the bridge length.</p>

<p>Therefore:</p>

<p>L + 200 = 18.75 × 24</p>

<p>L + 200 = 450</p>

<p>L = 250 meters</p>

<p>Therefore, the length of Train B = 250 meters</p>
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The correct answer is option 3 i.e. 250  - Problem On Trains Questions are asked in Ssc Chsl exams and your question has been explained by experts like Neetu Mam.

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