$84$ Maths books, $90$ physics books and $120$ Chemistry books have to be stacked topic-wise. How many books will be there is each stack so that stack will have the same height too?

6

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

21

No worries! We‘ve got your back. Try BYJU‘S free classes today!

12

No worries! We‘ve got your back. Try BYJU‘S free classes today!

18

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is B $6$
Required books in each stack
$=$ HCF of each type of book
= HCF of $84, 90$ and $120$ = $6$

Suggest Corrections

Similar questions

Q. Three sets of English, Mathematics and Science books containing 336, 240 and 96 books respectively have to be stacked in such a way that all the books are stored subject wise and the higher of each stack is the same. How many stacks will be there?

Three sets of English, mathematics and science books containing 336, 240 and 96 books respectively have to be stacked in such a way that all the books are stored subjectwise and the height of each stack is the same. How many stacks will be there ?

Q. Three sets of English Mathematics and Science books containing

336, 240 a n d 96

books respectively have to be stacked in such a way that all the books are stored subject-wise and the height of each stack is the same .Total number of stacks will be

Q. Two sets of maths and science books containing 1680 and 1056 books respectively in a library have to be stacked in such a way that all the books are stored subject wise and the height of each stack is the same. Assuming that all the books are of the same thickness determine the total number of stacks.

Q. Two sets of maths and science books contains 1680 and 1056 books respectively in a library have to be stacked in such a way that all the books are stored subjectwise and the height of each stack is the same . Assume that books are of the same thickness , determine the total number of stacks .

Join BYJU'S Learning Program

84 Maths books, 90 physics books and 120 Chemistry books have to be stacked topic-wise. How many books will be there is each stack so that stack will have the same height too?

The correct option is B 6Required books in each stack= HCF of each type of book = HCF of 84,90 and 120 = 6

$84$ Maths books, $90$ physics books and $120$ Chemistry books have to be stacked topic-wise. How many books will be there is each stack so that stack will have the same height too?

The correct option is B $6$
Required books in each stack
$=$ HCF of each type of book
= HCF of $84, 90$ and $120$ = $6$