Question

49 divided by 9.8 explain this and give me the answer explain this with video

Answer 1

Answer:

5

Step-by-step explanation:

49/9.8

=49/98/10

=49×10/98

=490/98

=5

Answer 2

Answer:

Required answer is 5

Step-by-step explanation:

Given two numbers are 49 and 9.8.

Now

$49 \div 9.8 \\ = \frac{49}{9.8} \\ = \frac{49 \times 10}{98 } \\ = \frac{10}{2} \\ = 5$

Division related more information :

Division is one of the four basic operations of arithmetic, the ways in which numbers are combined to make new numbers. Other operations are addition, subtraction and multiplication. Dividing two natural numbers is, among other possible interpretations, at the elementary level the process of calculating the content of one number in another number.7  This number. times does not have to be a whole number. For example, if 20 apples are divided equally among 4 people, everyone gets 5 apples (see picture).

Dividing two natural numbers by a remainder, i.e., Euclidean division, gives an integer quotient that indicates the number of times the second number is completely in the first number, and a remainder, which is the part of the first number that remains when the quotient cannot be separated from the magnitude of the second number more. For example, if 21 apples are divided among 4 people, everyone gets 5 apples again and 1 apple remains.

In order to always have one number when dividing, and not a quotient plus a remainder, natural numbers must be expanded into rational numbers or real numbers. In these complex number systems, division is the inverse of multiplication, i.e. a = c / b means a × b = c if b is not zero. If b = 0, this division by zero is undefined. 246  In the 21 apples example, all 5 get apples and a quarter of an apple, thus avoiding remainders.

Both forms of division occur in different algebraic structures, in different ways of defining the mathematical structure. Those in which the Euclidean distribution (with excess) is defined are called Euclidean domains and contain polynomial rings in one uncertainty (multiplication and addition formulas in one variable). Those in which division (with a single result) by all non-zero elements is defined are called fields and division rings. In the circle, the elements with which division is always possible are called units (for example, 1 and −1 in the circle of integers). Another generalization of division of algebraic structures is the quotient group, where the "division" results in a group rather than a number.

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