NMTC Gauss Primary Level 2019 Solved Question Paper PDF

For the following questions answer them individually

NMTC GAUSS Primary Level 2019 Solved PDF - Question 1

How many glasses of $$120\text{ millilitres}$$ can you fill from a $$3\text{ litre}$$ can of juice?

NMTC GAUSS Primary Level 2019 Solved PDF - Question 2

The sum of $$2211+2213+2215+2217+2219+2221+2223+2225+2227+2229$$ is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 3

If a number is first multiplied by $$\frac{4}{7}$$ and then divided by $$\frac{12}{7}$$, then it is equivalent to which of the following operations on the number?

NMTC GAUSS Primary Level 2019 Solved PDF - Question 4

$$X$$ is a $$5$$ digit number. Let $$Y$$ be the sum of the digits of $$X$$. Let $$Z$$ be the sum of the digits of $$Y$$. Then the maximum possible value that $$Z$$ can have is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 5

A square is constructed on a graph paper which has a square grid of $$1\text{ cm}$$ width. Ram paints all the squares which cross the two diagonals of the square and finds that there are $$19$$ of them. Then the side of the square is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 6

Look at the set of numbers $$2,3,5,7,8,10,12$$. Four numbers are selected from this and made into two pairs. The pairs are added and the resulting two numbers are multiplied. The smallest such product is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 7

Anita wants to enter a number into each small triangular cell of the triangular table. The sum of the numbers in any two such cells with a common side must be the same. She has already entered two numbers. What is the sum of all the numbers in the table?

NMTC GAUSS Primary Level 2019 Solved PDF - Question 8

Where $$A,B,C,D,E$$ are distinct digits satisfying this addition fact, then $$E$$ is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 9

A large rectangle is made up of eleven identical rectangles whose longer sides are $$21\text{ cm}$$ long. The perimeter of the large rectangle in $$\text{cm}$$ is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 10

The sum of the odd numbers from $$1$$ to $$2019$$ both inclusive, is divisible by

NMTC GAUSS Primary Level 2019 Solved PDF - Question 11

The circumference of a circle is numerically greater than the area of the circle. Then the maximum length of the radius cannot be greater than

NMTC GAUSS Primary Level 2019 Solved PDF - Question 12

A calendar for $$2019$$ is made using $$4$$ sheets, each sheet having $$3$$ months. The total number of days shown in each of the four sheets $$\left(1^{\text{st}},2^{\text{nd}},3^{\text{rd}},4^{\text{th}}\right)$$ respectively is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 13

Triples of odd numbers $$\left(a,b,c\right)$$ with $$a<b<c$$, with $$a,b,c$$ from $$1$$ to $$10$$ are generated such that $$a+b+c$$ is prime number. The number of such triple is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 14

A number leaves a remainder $$2$$ when divided by $$6$$. Then the possible remainder or remainders when the same number is divided by $$9$$ is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 15

A box of dimension $$40\times35\times28\text{ units}$$ is used to keep smaller cuboidal boxes so that no space is left between the boxes. If the box is packed with $$100$$ such smaller boxes of the same size, then dimension of the smaller box is

NMTC GAUSS Primary Level 2019 Solved PDF - Question 16

The number of two digit numbers which are divisible by the sum of their digits is