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If division by zero is not defined then why do you consider inverse of zero as infinity in calculus?
Division by zero is not "not defined". Division is the repeated subtraction of one thing from another, counting the number of times you subtract. If you divide 15 by 3 you get 5. You can also subtract 3 from 15 5 times. If you subtract zero from something, that something does not change, so you could say that anything divided by zero is infinity. (End of answer to question asked, but....) By definition, a positive number divided by zero is positive infinity, and a negative number divided by zero is negative infinity. Also, what "is" not defined is zero divided by zero. We call that indeterminate. However, its not quite that simple. For example, 2x / x when x = 0 is indeterminate, but the limit of 2x / x as x approaches zero is very determinant: it is 2
What is 10 percent of 61000?
How? 10 percent of a number which has at least one zero at the end means that just remove the zero at the end. Only remove one zero. So, the number is 61000. Then, remove the zero. 61000 divided by 10 is 6100. Also you can divide the number by zero.
How many prime numbers end in 0?
None. All numbers ending in zero can be divided by 2.
What multiples always end in zero?
Anythingmultipliedby zero always ends in zero.
How do you show a number divided by zero is undefined?
Programming language? For example: For A ÷ B If B = 0 Then Answer = "Undefined" Else Answer = A ÷ B End If By the way, in Calculus, you often find out that 'passing the limit' you will get a rational value when dividing by zero. It depends on the equation.
