Question

- 2
- -2

Hint:

### We can apply L'Hopital's rule, also commonly spelled L'Hospital's rule, whenever direct substitution of a limit yields an indeterminate form. This means that the limit of a quotient of functions (i.e., an algebraic fraction) is equal to the limit of their derivatives.

In this question, we have to find value of .

## The correct answer is:

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or

### Related Questions to study

### If , then the value of is

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or

### If , then the value of is

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or

### Particles of 1gm,1gm,2gm,2gm are placed at the comers A,B,C,D, respectively of a square of side as shown in figure. Find the distance of centre of mass of the system from geometrical center of square.

### Particles of 1gm,1gm,2gm,2gm are placed at the comers A,B,C,D, respectively of a square of side as shown in figure. Find the distance of centre of mass of the system from geometrical center of square.

### If then has the value

### If then has the value

### If then is

### If then is

### After the drop detaches its surface energy is

### After the drop detaches its surface energy is

### If the......... radius of the drop when it detaches from the dropper is approximately

### If the......... radius of the drop when it detaches from the dropper is approximately

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means

# If the radius of the opening of the dropper is $r$, the vertical force due to the surface tension on the drop of radius $R$ (assuming $r<<R$) is:

# If the radius of the opening of the dropper is $r$, the vertical force due to the surface tension on the drop of radius $R$ (assuming $r<<R$) is:

### where a,b,c are real and non-zero=

The basic problem of this indeterminate form is to know from where tends to one (right or left) and what function reaches its limit more rapidly.

### where a,b,c are real and non-zero=

The basic problem of this indeterminate form is to know from where tends to one (right or left) and what function reaches its limit more rapidly.

### Which graph present the variation of surface tension with temperature over small temperature ranges for coater.

### Which graph present the variation of surface tension with temperature over small temperature ranges for coater.

The basic problem of this indeterminate form is to know from where tends to one (right or left) and what function reaches its limit more rapidly.