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No. Dividing by zero is undefined. It does not result in anything.

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No. Division by zero is not permitted. An imaginary number results from taking the square root of a negative number.

Q: Does dividing by zero result in an imaginary number?

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You can't divide by zero. But if you take any real number and try dividing it by smaller and smaller numbers that are closer and closer to zero, your result will get closer and closer to infinity.

This is an interesting question. Looking at complex numbers graphically, zero is at the intersection of the real and imaginary axis, so it is 0 + 0i. But if you square zero, you get zero, which is not a negative number (a pure imaginary, when squared will give a real negative number), so I'd have to say it is not imaginary.

Because zero is nothing. The figure zero isn't actually a number - it's a place-filler. Dividing anything by nothing will always result in the answer infinity.

You can't divide by zero.

An imaginary number is a square root of a negative number. Imaginary numbers have the form bi where b is a non-zero (real number) and i is the imaginary unit, defined as the square root of − 1.if we define 'imaginary numbers' as 'complex numbers having a real part as 'zero' and a non-zero imaginary part'.. 0 doesn't fit in this description. But by, convention and for theoretical symmetry , we'll have to define 'real numbers' in pretty much the same way, and hence 0 would neither be a purely imaginary number or a purely real number.Overall i would say that 0 is a real number. Imaginary numbers only involve square roots of negative numbers.http://wiki.answers.com/Is_the_zero_imaginary_number#ixzz16w9viQWx

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You can not divide by zero - it is not defined. Presumably you get infinity, but there are different types of infinity.

Zero is a rational number, not imaginary.

You can't divide by zero. But if you take any real number and try dividing it by smaller and smaller numbers that are closer and closer to zero, your result will get closer and closer to infinity.

To divide a number by zero means the number will be unchanged, same as dividing by 1. Try dividing by zero on a calculator and you will get an undefined error message.

This is an interesting question. Looking at complex numbers graphically, zero is at the intersection of the real and imaginary axis, so it is 0 + 0i. But if you square zero, you get zero, which is not a negative number (a pure imaginary, when squared will give a real negative number), so I'd have to say it is not imaginary.

Because zero is nothing. The figure zero isn't actually a number - it's a place-filler. Dividing anything by nothing will always result in the answer infinity.

An imaginary number. Think of imaginary numbers as being on a vertical line while real numbers are on a horizontal line. (the lines cross at zero). Adding and subtracting won't change the axis.

The only such number is 0, and the answer in each case is 0.For a number other than zero, dividing it by any number will not always result in a whole number.

You can't divide by zero.

An imaginary number is a square root of a negative number. Imaginary numbers have the form bi where b is a non-zero (real number) and i is the imaginary unit, defined as the square root of − 1.if we define 'imaginary numbers' as 'complex numbers having a real part as 'zero' and a non-zero imaginary part'.. 0 doesn't fit in this description. But by, convention and for theoretical symmetry , we'll have to define 'real numbers' in pretty much the same way, and hence 0 would neither be a purely imaginary number or a purely real number.Overall i would say that 0 is a real number. Imaginary numbers only involve square roots of negative numbers.http://wiki.answers.com/Is_the_zero_imaginary_number#ixzz16w9viQWx

True. Complex numbers have a real part and an imaginary part. If either one of these is zero, the complex number will be a pure real or a pure imaginary.

A non complex number is a number that does not have any imaginary component. An imaginary component is a non zero factor of the square root of -1, in other words, the imaginary number i.