Question
- -1
- 1
- 0
![straight pi over 2](data:image/png;base64,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)
The correct answer is: -1
Related Questions to study
Young's modulus of rubber is
and area of cross section is 2 cm2 if force of
dyne is applied along its length then its initial length L becomes….
Young's modulus of rubber is
and area of cross section is 2 cm2 if force of
dyne is applied along its length then its initial length L becomes….
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
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 '
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
PV versus T graph of equal masses of
, He and
is shown in figure Choose the correct alternative
![](data:image/png;base64,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)
PV versus T graph of equal masses of
, He and
is shown in figure Choose the correct alternative
![](data:image/png;base64,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)
If
then ![fraction numerator 1 over denominator S i n invisible function application alpha minus square root of c o t to the power of 2 end exponent invisible function application alpha minus c o s to the power of 2 end exponent invisible function application alpha end root end fraction equals](data:image/png;base64,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)
If
then ![fraction numerator 1 over denominator S i n invisible function application alpha minus square root of c o t to the power of 2 end exponent invisible function application alpha minus c o s to the power of 2 end exponent invisible function application alpha end root end fraction equals](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 .
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means .
If
then
If
then
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
Hence Choice 4 is correct
Hence Choice 4 is correct
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means or
.
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 .