Question
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 ![text If end text f left parenthesis x right parenthesis equals negative square root of 25 minus x squared end root comma text then end text L t subscript x not stretchy rightwards arrow 1 end subscript fraction numerator f left parenthesis x right parenthesis minus f left parenthesis 1 right parenthesis over denominator x minus 1 end fraction.](data:image/png;base64,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)
The correct answer is: ![fraction numerator 1 over denominator square root of 24 end fraction](data:image/png;base64,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)
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means
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The graph shown was obtained from experimental measurements of the period of oscillations T for different masses M placed in the scale pan on the lower end of the passing through the origin is that the,....
![](data:image/png;base64,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)
The graph shown was obtained from experimental measurements of the period of oscillations T for different masses M placed in the scale pan on the lower end of the passing through the origin is that the,....
![](data:image/png;base64,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)
What is the possible value of poison’s ratio?
What is the possible value of poison’s ratio?
What is the relationship between Young's modulus Y, Bulk modulus k and modulus of rigidity
?
What is the relationship between Young's modulus Y, Bulk modulus k and modulus of rigidity
?
The area of the parallelogram whose adjacent sides are
is
sq. units. If
then ![stack b with minus on top equals](data:image/png;base64,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)
The area of the parallelogram whose adjacent sides are
is
sq. units. If
then ![stack b with minus on top equals](data:image/png;base64,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)
Shearing stress causes change in
Shearing stress causes change in
A 2m long rod of radius 1cm which is fixed from one end is given a twist of 0.8 radian. The shear strain developed will be
A 2m long rod of radius 1cm which is fixed from one end is given a twist of 0.8 radian. The shear strain developed will be
Mark the wrong statement.
Mark the wrong statement.
The upper end of a wire of radius 4 mm and length 100 cm is clamped and its other end is twisted through an angle of 30° Then what is the angle of shear?
The upper end of a wire of radius 4 mm and length 100 cm is clamped and its other end is twisted through an angle of 30° Then what is the angle of shear?
The pairs
each determines a plane. Then the planes are parallel if
Cross product of two vectors is equal to the product of their magnitudes and sin of the angle between them. When two vectors are parallel, the angle between them is zero resulting their dot product as zero.
The pairs
each determines a plane. Then the planes are parallel if
Cross product of two vectors is equal to the product of their magnitudes and sin of the angle between them. When two vectors are parallel, the angle between them is zero resulting their dot product as zero.
The lower surface of a cube is fixed. On its upper surface is applied at an angle 30º of from its surface. What will be the change of the type?
The lower surface of a cube is fixed. On its upper surface is applied at an angle 30º of from its surface. What will be the change of the type?