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Determine the smallest 4 digit number which is exactly
divisible by 10, 15 and 20

Answers were Sorted based on User's Feedback



Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / suneel

1020

Is This Answer Correct ?    47 Yes 4 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / mani

LCM of 10,15,20 is 60 for this to be exactly divisible
means no remainder so the smallest no. is 60 .
According to the question, we need to determine the
smallest 4 digit no.
so it would be 60 * 17 =1020 this is the smallest 4 digit
no. which is exactly divisible by 10,15 and 20

Is This Answer Correct ?    19 Yes 7 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / satyajit

1020

Is This Answer Correct ?    17 Yes 7 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / ramratan singh laur

1200

Is This Answer Correct ?    5 Yes 14 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / rock

1060

Is This Answer Correct ?    4 Yes 13 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / prasath

1500

Is This Answer Correct ?    7 Yes 23 No

Determine the smallest 4 digit number which is exactly divisible by 10, 15 and 20..

Answer / kotesh

the answer is 1050

Is This Answer Correct ?    3 Yes 19 No

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DIRECTIONS for Questions 3 and 4: Answer the questions on the basis of the information given below. In an examination, there are 100 questions divided into three groups A, B and C such that each group contains at least one question. Each question in group A carries 1 mark, each question in group B carries 2 marks and each question in group C carries 3 marks. It is known that the questions in group A together carry at least 60% of the total marks. DIRECTIONS for Questions 3 and 4: Answer the questions on the basis of the information given below. In an examination, there are 100 questions divided into three groups A, B and C such that each group contains at least one question. Each question in group A carries 1 mark, each question in group B carries 2 marks and each question in group C carries 3 marks. It is known that the questions in group A together carry at least 60% of the total marks. If group B contains 23 questions, then how many questions are there in group C?

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