Multiply Any Number With 5 And 25 In Just 3 Seconds

/multiply any number with 5 and 25 in just 3 seconds

Multiply Any Number With 5 And 25 In Just 3 Seconds

Multiply any number with 5 and 25 in just 3 seconds , I think you are feeling it is impossible, but it is possible,to know how just follow the article

Multiplication with 5:

Let n be the number.In order to multiply it with 5 we need to follow 2 steps:

Step 1: Divide the number by 2.

Step 2: Multiply it with 10.

n*5=>n*(10/2)=>(n/2)*10

Ex 1: 36*5.

Step 1:      (36/2) =18.

Step 2: 18*10=180.

Ex 2: 76*5.

Step 1: (76/2)=38.

Step 2: 38*10=380.

 multiply any number with 5 and 25 in just 3 seconds

Multiplication with 25:

Let n be the number.In order to multiply it with number 25 we need to follow 2 steps:

Step 1: Divide the number by 4.

Step 2: Multiply it with 100.

n*25=>n*(100/4)=>(n/4)*100

Ex 1: 36*25.

Step 1:      (36/4) =9.

Step 2: 9*100=900.

Ex 2: 76*25.

Step 1: (76/4)=19.

Step 2: 19*100=1900.

So you came to know that we can multiply any number with 5 and 25 in just 3 seconds . Now we are giving 3 problems which you can multiply any number with 5 and 25 in just 3 seconds.

Problems for practice:

Multiply the following numbers with 5.

a)62          b)84           c)48

Multiply the following numbers with 25.

a)62          b)84           c)48

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Multiplication

(often denoted by the cross symbol “ד, by a point “·“, by juxtaposition, or, on computers, by an asterisk ““) is one of the four elementary, mathematical operations of arithmetic; with the others being addition, subtraction and division.

The multiplication of whole numbers may be thought as a repeated addition; that is, the multiplication of two numbers is equivalent to adding as many copies of one of them, the multiplicand, as the value of the other one, the multiplier. Normally, the multiplier is written first and multiplicand second, though this can vary, as the distinction is not very meaningful:

{\displaystyle a\times b=\underbrace {b+\cdots +b} _{a}=\underbrace {a+\cdots +a} _{b}}a\times b = \underbrace{b + \cdots + b}_a = \underbrace{a + \cdots + a}_b

For example, 4 multiplied by 3 (often written as {\displaystyle 3\times 4}3\times 4 and said as “3 times 4”) can be calculated by adding 3 copies of 4 together:

{\displaystyle 3\times 4=4+4+4=12}3\times 4=4+4+4=12

Here 3 and 4 are the “factors” and 12 is the “product”.

One of the main properties of multiplication is the commutative property, adding 3 copies of 4 gives the same result as adding 4 copies of 3:

{\displaystyle 4\times 3=3+3+3+3=12}4\times 3=3+3+3+3=12

The multiplication of integers (including negative numbers), rational numbers (fractions) and real numbers is defined by a systematic generalization of this basic definition.

Multiplication can also be visualized as counting objects arranged in a rectangle (for whole numbers) or as finding the area of a rectangle whose sides have given lengths. The area of a rectangle does not depend on which side is measured first, which illustrates the commutative property. The product of two measurements is a new type of measurement, for instance multiplying the lengths of the two sides of a rectangle gives its area, this is the subject of dimensional analysis.

The inverse operation of multiplication is division. For example, since 4 multiplied by 3 equals 12, then 12 divided by 3 equals 4. Multiplication by 3, followed by division by 3, yields the original number (since the division of a number other than 0 by itself equals 1).

Multiplication is also defined for other types of numbers, such as complex numbers, and more abstract constructs, like matrices. For these more abstract constructs, the order that the operands are multiplied sometimes does matter. A listing of the many different kinds of products that are used in mathematics is given in the product (mathematics) page.

Multiplication source: Wiki

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