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Theory on Number System

Home / Arithmetic Ability / Number System
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Unit Digit theorem and its applications

Unit Digit theorem and its applications

Unit digit theorem is just extension of Remainder Theorem but the change is that you always need to divide given expression by 10 to find its unit digit. On the logic of remainder theorem, the unit's digit of an expression will be taken by getting the remainder when the expression is divided by 10.

Administrator Oct 13, 2015 Save for Later

Key facts on Remainder theorem that you should know

Key facts on Remainder theorem that you should know

Remainder theorem used to find remainder of large expressions or expression having large power.

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Negative Remainder Theorem and its Application

Negative Remainder Theorem and its Application

Say, a number 37 is divided by 7 then what would be the remainder? Yes, 2 is the actual remainder which is also a positive remainder. It also gives a negative remainder. The negative remainder would be -5. See, the positive remainder is 2 which are just more than 35 and -5 is just less than 42. Notice, 35 and 42 is divisible by 7.

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Understanding of Remainder theorem

Understanding of Remainder theorem

There is two types of remainder theorem.Positive Remainder Theorem and Negative Remainder Theorem. Here we will understand the basics of positive remainder theorem.

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Key Facts on Square  number with short-cuts to find Square root of a number

Key Facts on Square number with short-cuts to find Square root of a number

  • When a perfect square is written as a product of its prime factors each prime factors will appear an even number of times. E.g.
    7016 = 2 × 2 × 2 × 2 × 21 × 21.

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Short-cut for squaring of a Number

Short-cut for squaring of a Number

Squaring is multiplying the numbers by itself.

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How to count number between two given numbers

How to count number between two given numbers

Counting is a process to count numbers between two given numbers.

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All about HCF AND LCM

All about HCF AND LCM

A number is said to be factor or sub-multiples of another number when it is exactly divides the other number i.e. the remainder obtained is zero.

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How to find Number of Zeroes in a Factorial Value

How to find Number of Zeroes in a Factorial Value

Where [x], denotes the greatest integer less than or equal to x. Actually, we are dividing the given number inside the factorial by 5, 25, 125 and so on. We use this process till we don't get division result less than 1.

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How to find Number of Zeroes in an Expressions

How to find Number of Zeroes in an Expressions

Let a given expression is 13 × 15 × 22 × 125 × 44 × 35 × 11. You can see given expression is a products of numbers.

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Standard Form of a Number and its  Applications

Standard Form of a Number and its Applications

Any composite number can be written as the products of its prime factors, this product is called Standard form of the number.

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Division and its short-cut tricks to find

Division and its short-cut tricks to find

A number (dividend) is said to be divisible by another number (called divisor) when quotient is a natural number and remainder is zero. In other words, we can say that when a number (dividend) is divisible by another number (divisor), the dividend can be expressed as multiple of divisor.

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