Math, asked by avikasarkar123, 15 days ago

Find the greatest number of five digits which when divided by 16, 24, 30 & 36 will leave a remainder 10 in each case.​ Please friends answer it with further explanation...​

Answers

Answered by anushkamishra7369
1

Answer:

Largest number of 5 digits =99999. Lcm 0f 16,24,30 and 36=720 On dividing remainder obtained is 639. Largest number of 5 digits divisible by 16,24,30 and 36 =(99999-639)=99360 Hence required number is (99360+10)=99370

Step-by-step explanation:

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Answered by Anonymous
4

Answer:

16=2×2×2×2

24=2×2×2×3.

30=2×3×5.

36=2×2×3×3.

L.C.M.=2×2×2×2×3×3×5=720 (3 digits number)

Largest number of 5 digits =99999

99999÷720=138.8875.

Thus , possible largest 5 digits number=720×138= 99360

Required largest 5 digits number= 99360+10=99370. Answer

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