NCERT Solutions for Class 5th Maths Chapter 13 The cobbled road to the food, and Mowgli's forest trail — Let Us Do (Questions 2–3)

Book page 167 Updated on2026-09-19

Q1.
2. Food is available at the end of a cobbled road. Robby, the rabbit, takes a jump of 4 each time. Deeku, the deer, takes a jump of 6 each time. They both start at 0. Will both Robby and Deeku reach the food? Who will reach first? How do you know? Explain your answer.
Answer

No — only Robby reaches the food. Deeku never lands on it. The cobbled road in the book runs from 0 to 64, and the food is at the last stone, 64.

Food at 6401632480122436486066Robby the rabbit: jumps of 4Deeku the deer: jumps of 6
Red dots are Robby's landing stones, blue dots are Deeku's. A red dot sits on 64. The blue dots jump straight over it, from 60 to 66.

Step by step:

  1. Check Robby. Divide 64 by his jump size. 64 ÷ 4 = 16, with nothing left over. So Robby lands exactly on 64, on his 16th jump.
  2. Check Deeku. 64 ÷ 6 = 10 with 4 left over. So Deeku lands on 60, and his next jump takes him to 66 — right over the food.
  3. Answer both parts. Robby reaches the food. Deeku does not. So Robby reaches first, and in fact he is the only one who gets there.
Robby: 4, 8, 12, 16, 20, 24, 28, 32, 36, 40, 44, 48, 52, 56, 60, 64
Deeku: 6, 12, 18, 24, 30, 36, 42, 48, 54, 60, 66 ✗ (60, then straight to 66)
Why it happens: An animal can only land on a number that its jump size divides exactly. 64 is a multiple of 4, so 4-jumps reach it. 64 is not a multiple of 6, so 6-jumps must skip over it.
Check it yourself: 4 × 16 = 64 ✓. Now try 6 × 10 = 60 and 6 × 11 = 66. There is no whole number that gives 64 when multiplied by 6.
Q2.
3. Mowgli's friends live along the trail on the marked places below. Which of his friends will he be able to visit, if he jumps by 2 steps starting from 0?
Answer

He can visit the friends standing on even numbers: the ant at 4, the frog at 12, the bird at 14, the tiger at 26, Baloo the bear at 30 and the rabbit at 50.

0Mowgli4Ant9Spider12Frog14Bird21Kaa26Tiger30Baloo35Akela39Deer50Rabbit57MonkeyGreen = Mowgli lands here (jumps of 2) · Grey = he jumps over
Jumping 2 at a time from 0, Mowgli lands only on even numbers. The grey friends stand on odd numbers, so he passes them by.
FriendStands onEven or odd?Does Mowgli meet him?
Ant4EvenYes
Spider9OddNo
Frog12EvenYes
Bird14EvenYes
Kaa the snake21OddNo
Sher Khan the tiger26EvenYes
Baloo the bear30EvenYes
Akela the wolf35OddNo
Deer39OddNo
Rabbit50EvenYes
Monkey57OddNo
Mowgli's landing spots: 2, 4, 6, 8, 10, 12, 14, 16, 18, 20 … 56, 58
These are the multiples of 2 — all the even numbers
Why it happens: Starting at 0 and adding 2 each time can only ever give an even number. An odd number is one more than an even number, so a 2-jump can never stop on it.
What your book says: On the next page the book names four of these friends — the ant, the frog, the bird and the rabbit, at 4, 12, 14 and 50 — and says that 2 is a common factor of those numbers. The tiger at 26 and Baloo at 30 are on even numbers too, so Mowgli passes them as well.
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