Question
- 11
- 10
- 8
- 5
Hint:
We are given a function. We have to find it's limit.
The correct answer is: 11
The given function is
We have to find the limit of the function when x tends to infinity.
Before that,
|x| will have postive values for x>0 and negative values of x<0.
|x| = x x > 0
|x| = -x x < 0
The limit is x tends to positive infinity. So, the values will be positive.
So, for this question |x| = x
This is the final answer.
For such questions, we should know different rules and formulae of limits.
Related Questions to study
The value of if is
The value of if is
For such questions, we have to remember the different formulas of limit.
For such questions, we have to remember the different formulas of limit.
For such questions, we should remember the formulae of limit.
For such questions, we should remember the formulae of limit.
where and
where and
For such questions, we should know different formulas of limit.
For such questions, we should know different formulas of limit.
Let PQ and RS be tangents at the extremities of the diameter ‘PR’ of a circle of radius ‘r’. If PS and RQ intersect at a point ‘X’ on the circumference of the circle, then 2r equals :
Let PQ and RS be tangents at the extremities of the diameter ‘PR’ of a circle of radius ‘r’. If PS and RQ intersect at a point ‘X’ on the circumference of the circle, then 2r equals :
For such questions, we should be know different formulas of limit.
For such questions, we should be know different formulas of limit.