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Hoàng Duy Minh đang tìm kiếm từ khóa Find the smallest number by which the number 88 must be divided to obtain a perfect cube. được Update vào lúc : 2022-10-29 05:36:05 . Với phương châm chia sẻ Thủ Thuật về trong nội dung bài viết một cách Chi Tiết Mới Nhất. Nếu sau khi Read nội dung bài viết vẫn ko hiểu thì hoàn toàn có thể lại phản hồi ở cuối bài để Ad lý giải và hướng dẫn lại nha.

question is find the smallest number by which each of the following numbers must be divided to obtain a perfect cube in the numbers are 8128 135 1921 704 first number is 81 and now we have to see that this is a perfect that it is a perfect cube not first out what is the prime factorization of 81 so the smallest number which divides 81 is 3 and it will be 27 again the smallest prime number with the y27g which river 20719 again the smallest prime number is 3 is the 1953 ok now again the smallest number which divides 33 inherit will be one ok no 81 is equal to 3 into 3 into 3 into 3 ok

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    The correct option is A 44By prime factorisation, 311883396313224422211 1188=3×3×3×2×2×11 =33×22×11 =33×44 If we divide the given number by 44, the resultant will be a perfect cube. 118844 = 27 = 33What is the smallest number by which the number 88 must be divided to obtain a perfect cube *?How do you find the smallest number to be divided to get a perfect cube?Is the smallest number by which 81 must be divided to obtain a perfect cube?Is 8788 a perfect cube?

so to see that a number is a perfect cube or not we make a triplets of the prime factorization numbers so here we can make a 18883 into 3 into 3 ok now you can see that if we divide 81 by 3 ok if we divide it 1 by 3 is to 1 by 3 then it will be 3 into 3 into 3 into 3 into 13 ok this 33 will cancel out and there will be 1888 left out that is 3 into 3 into 3 when we divide 813 perfect number smallest number that must be divided that must be divided divided /

that must be divided PB date to obtain a perfect cube 3 OK so the answer of the first party 3 second number is 128 ok no the prime factorization of 128 is the smallest number which divides 128 is to hear it will be 64 again the smallest prime number is to which device 6432 again the smallest prime number is to provide 3216 ok Nagin the smallest number which device is used to it will be a again again 24 by 2

and 2 device to buy 1128 can be written as 2 into 2 into 2 into 2 into 2 into 2 into 2 ok now the triplets are 2 into 2 into 2 and 2 into 2 into 2 ok frequency tattoo does not make a triplet so if you divide 128 by to you will get a perfect cube ok now 128 into two will be 2 into 2 into 2 into 2 into 2 into 2 into 2 into 2 so that A will be 2 into 2 into 2 and 2 into 2 into 2 and these two and the number obtained by dividing 128 by 2 is a perfect cube OK so the smallest number smallest number that must be divided

that must be divided is is 2 yeah ok now the turn number is 135 ok now the prime factorization of 135 is the smallest number which divides 135 is 3845 this one is that number is three ways divide 445 per EP 15 in the smallest prime number is three years divide 15 by 5 and 5 device I buy one ok so 135 will be equal to 3 into 3 into 3 into 5 ok now the triplets are 3 into 3 into 3 reconsidered 5 does not occur in a triplet so when we divide 135 by 5 ml prime factorization as 3 into 3 into 3

into 5 into 1 by 5 ok so this 515 will cancel out now the triplet left is 3 into 3 into 3 ok show the number obtained by dividing 135 by 5 is a perfect cube ok so smallest number that must be divided to obtain that must be divided to obtain a perfect cube is to obtain a perfect cube is 5 air in the third parts ok now the next number is 192 ok are the prime factorization of 192 is to is the smallest prime number which divides 1982 swear it will be 96 again to is the smallest prime number with

786 by 48 against which is smallest prime number which divides 48 Ve 24 Nagin 2 is a smallest number which divides 2412 ok now again to the smallest prime number is divided 12562 is the smallest prime number with device 6533 device 351 so 192 can be written as 2 into 2 into 2 into 2 into 2 into 2 into 3 ok now we will make the triplets share it will be 2 into 2 into 2 is 1888 and the second 888 is to INR 12293 does not make a triplet so we can say that if you divide 192 by 3 that is it will be 2 into 2 into 2 into 2 into 2 into 2 into 3 into 1333 will cancel out

and the numbers letter two triplets of 2 into 2 into 2 OK so the number obtained by dividing 192 by 3 is a perfect cube ok so smallest number smallest number that must be divided to obtain a perfect you to obtain a perfect cube 3D first ok so there are 45 part 3 Nau Din number check number is 704 ok let's find out what is the prime factorization of 704 now the smallest number which divides 704 is to hear it will be 352 again to is the smallest number which divides

352 by 176 again to is the smallest number that will be 88 again to is the smallest prime number and literally 44 again to devise 4422 to revise 2211 ok 11 11 11 so 704 can be written as 2 into 2 into 2 into 2 into 2 into 2 into 11 ok the triplets are 2 into 2 into 2 into 2 into 2 into 2 and we can see that level does one make a does not occur in a triplets OK so when we devise 704 by 11 we get a number 2 into 2 into 2 into 2 into 2 into 2 into 11 into one by 11 9 10 11 and this level will cancel out and

the numbers left are the triplets 2000 of 2 into 2 into 2 ok so we can see that when 704 is divided by 11 we get a perfect cube ok so here is smallest number that must be divided that must be divided to obtain a perfect cube is 210 perfect is Devon ok so 704 must be divided by 11 to obtain a perfect cube so this is the answer of the question thank you

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Find the smallest number by which the number 88 must be divided to obtain a perfect cube.

The smallest number with which 1188 should be divided to get a perfect cube is

Question

A

44

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B

54

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C

24

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Solution

The correct option is A 44By prime factorisation, 311883396313224422211 1188=3×3×3×2×2×11 =33×22×11 =33×44 If we divide the given number by 44, the resultant will be a perfect cube. 118844 = 27 = 33

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15

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What is the smallest number by which the number 88 must be divided to obtain a perfect cube *?

Hence, the answer is 11.

How do you find the smallest number to be divided to get a perfect cube?

Prime factorising 81, we get,. We know, a perfect cube has multiples of 3 as powers of prime factors.. Here, number of 3's is 4.. So we need to divide the factorization by 3 to make 81 a perfect cube.. Hence, the smallest number by which 81 must be divided to obtain a perfect cube is 3..

Is the smallest number by which 81 must be divided to obtain a perfect cube?

Therefore 81 must be divided by 3 to make it a perfect cube.

Is 8788 a perfect cube?

Complete step-by-step answer: Given number is 8788. As we can see that the prime factor 2 doesn't occur 3 times, so the given number is not a perfect cube. Tải thêm tài liệu liên quan đến nội dung bài viết Find the smallest number by which the number 88 must be divided to obtain a perfect cube.

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