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Negation of a Number

The negative ...

Question

Question 64
The negative of 0 does not exist

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Solution

True
Since, zero is neither a positive integer nor a negative integer.

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Q. Question 64
The negative of 0 does not exist

Q. Consider the following statements :
1.

f^{'} (2 + 0)

does not exist.
2.

f^{'} (2 - 0)

does not exist.
Which of the above statements is/are correct ?

Q. Tick (✓) the correct answer
The reciprocal of a negative rational number
(a) is a positive rational number
(b) is a negative rational number
(c) can be either a positive or a negative rational number
(d) does not exist

\lim_{x \to 0} \frac{1}{x}

does not exist.

lim x \to 0 \frac{e^{1 / x} - 1}{e^{1 / x} + 1}

does not exist. Reason:

lim x \to 0^{+} \frac{e^{1 / x} - 1}{e^{1 / x} + 1}

does not exist.

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Negation of a Number

Standard VIII Mathematics

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