Learn Class 8 Math - Playing with Numbers

What is the General Form of Numbers?

For PQ, if the general form is needed, it will look like this:

pq=10p+q

Games with Numbers

Reversing the Digits – Two-Digit Number

Step 1: Let us select any two-digit number ab, which may be written as (10a + b).

Step 2: Its opposite two-digit number can be ba, which may be written as (10b + a).

Step 3: The sum of each of the numbers is ab + ba,

Step 4: By dividing the number by 11, we get eleven (a + b)/11 = (a + b).

Reversing the Digits – Three Digit Number

Step 1: Let's pick any 3 digit quantity ABC, which may be written as (100a + 10b + c).

Step 2: Its opposite quantity can be CBA, which may be written as (100c + 10b + a).

Step 3: By subtracting each of the numbers, i.e. ABC - CBA

Step 4: By dividing the quantity via 99 we get 99 (a-c)/9 = (a-c).

Forming Three-digit Numbers with three digits.

Step 1: Let us take any 3 digit quantity ABC, which may be written as (100a +10b + c).

Step 2: Rearrange the quantity in this type of manner that is bureaucracy specific numbers.

Step 3:By including all of the 3 numbers

Step 4:By dividing the quantity by 37, we usually get the rest zero.

Learning Videos for 8th Grade Math - Playing with Numbers

Playing with Numbers Sample Questions for Class 8

Question 1

What is the solution to y=x+4 and y=3x-7 ?
A. (-11/2,-19/2)
B. (11/2,19/2)
C. (7,-3)
D. No solution

Question 2

Choose the correct answer.(6.2xx10^4)xx(0.5xx10^7)
A. 3.1xx10^3
B. 3.1xx10^11
C. 6.2xx10^11
D. 6.2xx10^3

Question 3

Which function best represents the following relationship, where x is the number of gigabytes downloaded and y is the total monthly charge?An internet provider charges $19.95 per month plus $7.50 for every gigabyte downloaded.
A. y = 19.95x + 7.5
B. y = 7.5x + 19.95
C. y = x(7.5 + 19.95)
D. y= 7.5y + 19.95

Question 4

Jeremy's math grade went up this week but Sara's language arts grade went down. This is an example of
A. correlation.
B. causation.
C. unrelated events.
D. a and b.

Question 5

Which relationship is true for the images?
A. They are congruent.
B. They are similar, but not congruent.
C. They are neither similar nor congruent.