Question
The two places are 60 km apart. A and B start walking
towards each other at the same time and meet each other after 6 hours. Had A traveled with 2/3rd of his speed and B traveled with a double of his speed, they would have met after 5 hours. The speed of A is:Solution
Let the speeds of βAβ and βBβ be βxβ km/h and βyβ km/h, respectively According to the question, (x + y) = (60/6) = 10 km/h Multiplying throughout by (2), we get (2x + 2y) = 20β¦β¦β¦. (I) Also, (2x/3) + 2y = 12 Or 2x + 6y = 36β¦β¦. (II) Subtracting equation (I) from equation (II), we get βyβ = 4 km /h putting the value of y in the equation (ii) x = 6km /h
3, 6, 18, 90, 630, 5670
332, 404, 350, 390, 360, 380
42, 61, 78, 93, 102, 109
66, 220, 384, 543, 702, 861
45, 166, 310, 480, 675, 900
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32, 61, 92, 129, 170, 211
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310, 259, 208, 167, 128, 115 Find the wrong number in given number series.
2669, 2838, 2993, 3185, 3397, 3629
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10, 35, 260, 885, 2110, 4135 Find the wrong number in given number series.
1177, 1161, 1125, 1061, 961, 837.