HARD
6th CBSE
IMPORTANT
Earn 100

Jaya baked mufins using paper liners and cherries. Some paper liner packets contain 8 liners, while others contain 10 liners. A packet of cherry contains 6 cherries. Every mufin Jaya baked contained 1 cherry. All cherries and paper liners were used up.

What can be the minimum number of mufins baked by her?

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Important Questions on Playing with Numbers

HARD
6th CBSE
IMPORTANT

Jaya baked and sold vanilla mufins at 15 and chocolate mufin at 18. She earned equal amounts from the sale of both mufins. 

How many vanilla and chocolate mufins did she sell?

HARD
6th CBSE
IMPORTANT

Three numbers are in the ratio 1:2:3 and their HCF is 6, the numbers are

HARD
6th CBSE
IMPORTANT

The measurement of a rectangular piece of land is to be verified quickly while minimising the errors in the measurement. The land has a length of 96 ft and a width of 56 ft

What is the length of the longest measuring stick that can be used to measure each side of the land, without breaking it?

HARD
6th CBSE
IMPORTANT

The number of students studying in the grades 5 and 6 are 120 and 160 respectively. For a specific annual fest of the school, the students of the grades 5, 6, and 7 were combined and made into groups. The maximum number of students they could form per group was 5, to maintain equal members in every group, without leaving out any student.

Which of the following could be the number of students studying in grade 7?

HARD
6th CBSE
IMPORTANT
Find the greatest possible quantity which can be used to measure exactly the quantities 3 L 250 mL, 3 L 500 mL and 4 L.
HARD
6th CBSE
IMPORTANT

Malini has a number which is divisible by both 8 and 12.

Which of the following is the least number that definitely divides Malini's number without leaving a remainder?

HARD
6th CBSE
IMPORTANT

Two friends, A and B, each of them thought of a number. The only common factor of the two numbers other than 1 is 3. The product of the numbers is 180.

Which of the following is their LCM?

HARD
6th CBSE
IMPORTANT
Four persons A, B, C, and D start jogging from a point around a circular track simultaneously at 6 am. If they complete one round in 120 seconds, 150 seconds, 100 seconds, and 160 seconds respectively, after how much time will they meet at the starting point for the first time after 6 am?