To solve the question "Division by ....... is not defined," we need to understand the concept of division, particularly when it involves zero.
### Step-by-Step Solution:
1. **Understanding Division**: Division is the process of splitting a number into equal parts. For example, dividing 10 by 2 means splitting 10 into 2 equal parts, which gives us 5.
2. **Identifying Division by Zero**: When we talk about division by zero, we are referring to a situation where we try to divide a number by zero. For example, if we try to divide 5 by 0 (5 ÷ 0), we are attempting to find how many times 0 can fit into 5.
3. **Why Division by Zero is Not Defined**: The reason division by zero is not defined is that there is no number that can be multiplied by 0 to give a non-zero number. For instance, if we say 5 ÷ 0 = x, then it implies that 0 * x = 5, which is impossible since any number multiplied by 0 is always 0.
4. **Conclusion**: Therefore, division by zero does not yield a meaningful result and is considered undefined in mathematics.
### Final Answer:
Division by zero is not defined.
---
Topper's Solved these Questions
WHOLE NUMBERS
RS AGGARWAL|Exercise TEST PAPER ( true and false )|4 Videos
WHOLE NUMBERS
RS AGGARWAL|Exercise TEST PAPER (OBJECTIVE QUESTIONS)|8 Videos
If A: Rational numbers are always closed under division and R: Division by zero is not defined, then ________
Divisibility
Division of a whole number by _____ is not defined.
m is said to be related to n if m and n are integers and m-n is divisible by 13. Does this define an equivalence relation?
Prove that the relation R on Z defined by (a,b)in R hArr a-b is divisible by 5 is an equivalence relation on Z .
Prove that the relation R={(x,y): x, y in N and x-y " is divisible by 7 "} defined on positive integers N is an equivlance relations.
Division of fractions the division of a fraction (a)/(b) by a non - zero fraction (c)/(d) is defined as the product of (a)/(b) with the multiplicative inverse or reciprocal of (c)/(d)
If the relation R in a set of integers defined as R = {(a, b): (a + b) is divisible by 7}, is an equivalence relation, then the equivalence class containing 0 is:
............. is the division of nucleus while ............ is the division of cytoplasm.
RS AGGARWAL-WHOLE NUMBERS-TEST PAPER (Fill in the blanks)